Taxation - GST

A sum of money invested in compounded interest doubles itself in four years. In how many years it becomes 32 times of itself as the same rate of compound interest?

The simple interest on $\displaystyle 600$ for 9 months is $\displaystyle 27$. Find the interest rate.

Miss Liza lent $\displaystyle 4,000$ in such a way that some amount was given to Mr. A at $\displaystyle 3\%$ p.a. S.I. and rest amount to was given to B at $\displaystyle 5\%$ p.a. S.I., the annual interest from both is $\displaystyle 144$. Find the amount lent to Mr. A.

A certain sum of money was put at S.I. for $\displaystyle 2.5$ years at a certain rate of S.I. p.a. Had it been put at $\displaystyle 4\%$ higher rate, it would have fetched $\displaystyle 500$ more. Find the sum of money.

Rs.$\displaystyle 1,25,000$ is borrowed at compound interest at the rate of $\displaystyle 2\%$ for the 1st year, $\displaystyle 3\%$ for the second year and $\displaystyle 4\%$ for the 3rd year. Find the amount to be paid after 3 years.

If $\displaystyle \text{Rs. }1,000$ be invested at interest rate of $\displaystyle 5\%$ and the interest be added to the principal every $\displaystyle 10$ years, then the number in years in which it will amount to $\displaystyle \text{Rs. }2,000$ is:

If an amount is kept at S. I. it earns an interest of $\displaystyle \text{Rs. }600$ in first two years but when kept at compound interest it earns an interest of $\displaystyle \text{Rs. }660$ for the same period, then the rate of interest and principal amount respectively are:

If $\displaystyle \text{Rs. }10,000$ is invested at $\displaystyle 8\%$ p.a. compounded quarterly, then the value of the investment after $\displaystyle 2$ years is. (Given $\displaystyle (1.02)^8 = 1.171659)$

A bank pays $\displaystyle 10\%$ rate of interest compounded annually. A sum of $\displaystyle \text{Rs. }400$ is deposited in the bank. The amount at the end of $\displaystyle 1$ year will be

A man deposited $\displaystyle \text{Rs. }8,000$ in a bank for $\displaystyle 3$ years at $\displaystyle 5\%$ per annum compound interest, after $\displaystyle 3$ years he will get

If compound interest on a sum for $\displaystyle 2$ years at $\displaystyle 4\%$ per annum is $\displaystyle \text{Rs. }102$, then the simple interest on the same sum for the same period at the same rate will be

The effective rate of interest for one year deposit corresponding to a nominal $\displaystyle 7\%$ rate of interest per annum convertible quarterly is

How much will $\displaystyle \text{Rs. }25,000$ amount to in $\displaystyle 2$ years at compound interest if the rates for the successive years are $\displaystyle 4\%$ and $\displaystyle 5\%$ per year

$\displaystyle \text{Rs. }8,000/-$ at $\displaystyle 10\%$ p.a. interest compounded half yearly will become at the end of one year

A sum of money amount to $\displaystyle \text{Rs. }6,200$ in $\displaystyle 2$ years and $\displaystyle \text{Rs. }7,400$ in $\displaystyle 3$ years as per S.I. then the principal is

A sum was invested for $\displaystyle 3$ years as per C.I. and the rate of interest for first year is $\displaystyle 9\%$, $\displaystyle 2^{nd}$ year is $\displaystyle 6\%$ and $\displaystyle 3^{rd}$ year is $\displaystyle 3\%$ p.a. respectively. Find the sum if the amount in three years is $\displaystyle \text{Rs. }550$?

If $\displaystyle P = \text{Rs. }5,000$ $\displaystyle R = 15\%$ $\displaystyle T = 4 \frac{1}{2}$ years using $\displaystyle i = \frac{PTR}{100}$ then $\displaystyle I$ will be

The effective rate of interest does not depend upon

If $\displaystyle P = \text{Rs. }2,96$, and $\displaystyle R = 8\%$ compounded annually then $\displaystyle P =$

In SI if the principal is $\displaystyle \text{Rs. }2,000$ and the rate and time are the roots of the equation $\displaystyle x^2 - 11x + 30 = 0$ then SI is

A man invests $\displaystyle \text{Rs. }12,000$ at $\displaystyle 10\%$ p.a. and another sum of money at $\displaystyle 20\%$ p.a. for one year. The total investment earns at $\displaystyle 14\%$ p.a. simple interest the total investment is:

Find the effective rate of interest on $\displaystyle \text{Rs. }10,000$ on which interest is payable half yearly at $\displaystyle 5\%$ p.a.

What will be the population after $\displaystyle 3$ years when present population is $\displaystyle \text{Rs. }25,000$ and population increases at the rate of $\displaystyle 3\%$ in $\displaystyle 1^{st}$ year, at $\displaystyle 4\%$ in $\displaystyle 2^{nd}$ year and $\displaystyle 5\%$ in $\displaystyle 3^{rd}$ year?

The value of scooter is $\displaystyle \text{Rs. }10,000$ find its value after $\displaystyle 7$ years if rate of depreciation is $\displaystyle 10\%$ p.a.

SI $\displaystyle = 0.125P$ at $\displaystyle 10\%$ p.a. Find time.

Scrap value of a machine valued at $\displaystyle \text{Rs. }10,00,000$, after $\displaystyle 10$ years within depreciation at $\displaystyle 10\%$ p.a.:

The difference between CI and SI for $\displaystyle 2$ years, is $\displaystyle \text{Rs. }21$. If rate of interest is $\displaystyle 5\%$ find principal

On what sum will the compound interest at $\displaystyle 5\%$ per annum for $\displaystyle 2$ years compounded annually be $\displaystyle 3,280$?

An amount $\displaystyle P$ becomes $\displaystyle 5,100.5$ and $\displaystyle 5,203$ after second and fourth years respectively at $\displaystyle 1\%$ of interest per annum compounded annually. This value of $\displaystyle P$ and $\displaystyle R$ are

A certain sum invested at $\displaystyle 4\%$ per annum compounded semi-annually amounts to $\displaystyle 1,20,000$ at the end of one year. Find the sum:

An amount is lent at a nominal rate of $\displaystyle 4.5\%$ per annum compounded quarterly. What would be the gain in rupees over when compounded annually?

What sum of money will produce $\displaystyle 42,800$ as an interest in $\displaystyle 3$ years and $\displaystyle 3$ months at $\displaystyle 2.5\%$ p.a. simple interest?

The ratio of principal and the compound interest value for three years (compounded annually) is $\displaystyle 216:127$. The rate of interest is:

A certain sum amounted to $\displaystyle 575$ at $\displaystyle 5\%$ in a time in which $\displaystyle 750$ amounted to $\displaystyle 840$ at $\displaystyle 4\%$. If the rate of interest is simple, find the sum -

Find the amount of compounded interest, if an amount of $\displaystyle 50,000$ is deposited in a bank for one year at the rate of $\displaystyle 8\%$ per annum compounded semiannually

The population of a town increase by $\displaystyle 2\%$ of the population at the beginning of the year. The number of year by which the total increases in population would be $\displaystyle 40\%$ is:

Two equal amounts of money are deposited in two banks each at $\displaystyle 15\%$ p.a. $\displaystyle 3.5$ year in the bank and for $\displaystyle 5$ years in the other. The difference between the interest amount from the bank in $\displaystyle 144$. Find the sum

Which is a better investment $\displaystyle 9\%$ p.a. compounded quarterly or $\displaystyle 9.1\%$ p.a. simple interest?

The effective rate of interest corresponding to a nominal rate of $\displaystyle 7\%$ p.a. compounded quarterly

A sum of money is lent at C.I. rate $\displaystyle 20\%$ p.a. $\displaystyle 2$ years. It would fetch $\displaystyle 482$ more if the interest is compounded half yearly. The sum is:

What '$\displaystyle I$' denote the actual rate of interest in decimal, and '$\displaystyle n$' denote the number of conversion periods, the formula for computing the effective rate of interest $\displaystyle E$ is given by.

The effective rate of return for $\displaystyle 24\%$ per annum convertible monthly is given as:

A sum of $\displaystyle 7,500$ amounts to $\displaystyle 9,075$ at $\displaystyle 10\%$ p.a., interest being compounded yearly in a certain time. The simple interest on the same sum for the same time and the same rate is:

What is the difference (in $\displaystyle ) between the simple interest and the compound interest on a sum of$8,000$\displaystyle for$2\frac{1}{2}$\displaystyle years at the rate of$10\%$ p.a. when the interest is compounded yearly?

A sum of $\displaystyle x$ amounts to $\displaystyle 27,900$ in $\displaystyle 3$ years and to $\displaystyle 41,850$ in $\displaystyle 6$ years at a certain rate percent per annum, when the interest is compounded yearly. The value of $\displaystyle x$ is:

An amount is lent at $\displaystyle R\%$ simple interest for $\displaystyle R$ years and the simple interest amount was one-fourth of the principal amount. Then $\displaystyle R$ is

A sum of money is put at $\displaystyle 20\%$ compound interest rate p.a. at which year the aggregated amount just exceeds the double of the original sum?

In how much time a sum of amount doubles at simple interest at $\displaystyle 12.5\%$ rate?

The effective rate of interest corresponding to a nominal rate of $\displaystyle 7\%$ p.a. convertible quarterly.

A machine worth $\displaystyle 4,90,740$ is depreciated at $\displaystyle 15\%$ on its opening value each year. When would its value reduce to $\displaystyle 2,00,750$?

If $\displaystyle 64$ amount to $\displaystyle 83.20$ in $\displaystyle 2$ years, what will $\displaystyle 86$ amount to in $\displaystyle 4$ years at the same Rate percent per annum?

The effective annual rate of interest corresponding to a normal rate of $\displaystyle 6\%$ per annum payable half yearly is:

A sum of money invested compound interest double itself in four years. In how many years it become $\displaystyle 32$ times of itself at the same rate of compound interest?

The difference between compound interest and simple interest on an amount of $\displaystyle 15,000$ for $\displaystyle 2$ years is $\displaystyle 96$. What is the rate of interest p.a.?

A sum of money doubles itself in $\displaystyle 4$ years at certain compound interest rate. In how many years this sum will become $\displaystyle 8$ times at the same compound interest rate?

Mr. Ram invested a total of $\displaystyle 1,00,000$ in two different banks for a fixed period. The first bank yields an interest of $\displaystyle 9\%$ p.a. and second, $\displaystyle 11\%$ per annum. If the total interest at the end of one year is $\displaystyle 9.75\%$ p.a., there the amount invested in these banks are respectively:

The nominal rate of interest is $\displaystyle 10\%$ per annum. The interest is compounded quarterly. The effective rate of interest per annum will be:

A machine depreciates $\displaystyle 10\%$ of its value at the beginning of the year. The cost and scrap value realized at the time of sale being $\displaystyle 23,240$ and $\displaystyle 9,000$ respectively. Approximately, for how many years the machine is put to use?

The population of a town increases every year by $\displaystyle 2\%$ of the population at the beginning of that year. The approximate number of years by which the total increase of population will be $\displaystyle 40\%$, is (Given $\displaystyle 1.02^x = 1.17166$)

The compound interest on $\displaystyle 15,625$ for $\displaystyle 9$ months at $\displaystyle 16\%$ per annum compounded quarterly is:

Jonny wants to have $\displaystyle 2,00,000$ in his saving account after three years. The rate of interest offered by bank is $\displaystyle 8\%$ per annum compounded annually. How much should he invest today to achieve his target amount?

Jonny wants to have $\displaystyle 2,00,000$ in his saving account after three year. The rate of interest offered by bank is $\displaystyle 8\%$ per annum compounded annually. How much should he invest today to achieve his target amount?

What is the effective rate of interest when principal amount $\displaystyle 50,000$ deposited in a nationalized bank for one year, corresponding to a nominal rate interest $\displaystyle 8\%$ per annum compounded quarterly [$\displaystyle 1.02^8 = 1.0824$]

Manoj invests $\displaystyle 12,000$ at $\displaystyle 6\%$ per annum simple interest to obtain a total amount of $\displaystyle 14,880$. What is the time for which the amount was invested?

Mr. X makes a deposit of $\displaystyle 50,000$ in the bank for a period $\displaystyle 2.5$ years. If the rate of interest is $\displaystyle 12\%$ per annum compounded half yearly, then the maturity value of the money deposited by Mr. X is: (where $\displaystyle (1.06)^5 = 1.3382$)

The population of a city increases at the rate of $\displaystyle 5\%$ every year. What will be the population of the city in the year $\displaystyle 2023$, if its population in $\displaystyle 2021$ was $\displaystyle 1,00,000$?

Mr. XYZ invested $\displaystyle 60,000$ in a nationalized bank in the form of fixed deposit at the rate of $\displaystyle 7.5\%$ per annum simple interest rate. He received $\displaystyle 83,500$ after the end of the term of fixed deposit. Calculate the period for which $\displaystyle 60,000$ was invested in fixed deposit.

An amount $\displaystyle 4,500$ becomes $\displaystyle 7,200$ in $\displaystyle 2$ years at simple interest rate of:

The difference between the compound interest amount and the simple interest amount for a period of two years, at same interest rate $\displaystyle r$ is

If the interest rate on a loan is $\displaystyle 1\%$ per month, the effective annual rate of interest is:

Ram borrowed $\displaystyle 5,000$ at $\displaystyle 12.5\%$ per annum compound interest. The money was repaid after $\displaystyle 3$ years. The total interest paid by him approximately is $\displaystyle (1+0.125)^3 = 1.4238$

Find the effective rate of interest if an amount of $\displaystyle 40,000$ deposited in a bank for $\displaystyle 1$ year at the rate of $\displaystyle 10\%$ compounded semi-annually

The value of a machine depreciates every year at the rate of $\displaystyle 10\%$ per annum, on its value at the beginning of that year, if the present value of the machine is $\displaystyle 72,900$, then machine's worth $\displaystyle 3$ years ago was:

What is the effective rate of interest when principal amount of $\displaystyle 50,000$ deposited in a nationalized bank for one year, corresponding to a nominal rate of interest $\displaystyle 6\%$ per annum payable half yearly?

Kanta wants to accumulate $\displaystyle 4,91,300$ in her savings account after three years. The rate of interest offered by bank is $\displaystyle 6\%$ per annum compounded annually. How much amount should she invest today to achieve her target amount?

The compound interest on $\displaystyle 40,000$ at $\displaystyle 12\%$ per annum compounded quarterly for $\displaystyle 6$ months is:

Mr. X makes a deposit of $\displaystyle 12,000$ in a bank where the amount doubles at compound interest in $\displaystyle 5$ years, then what will be the total amount he will have after twenty years?

A sum of money doubles itself at compound interest in $\displaystyle 10$ years. In how many years will it become eight times

The time in which a sum of money will be doubled at $\displaystyle 6\%$ compound interest compounded interest compounded interest compounded annually approximately.

If the difference between the interests received from two different banks on $\displaystyle 5000$ for $\displaystyle 2$ years is $\displaystyle 50$ then the difference between this rates.

The simple interest of $\displaystyle P\%$ for $\displaystyle P$ years will be $\displaystyle P$ on a sum of:

Nominal rate of Interest $\displaystyle 9.9\%$ p.a. If Interest is compounded monthly. What will be the effective rate of Interest? (Given $\displaystyle \left( \frac{4033}{4000} \right)^{12} = 1.1036$ )

A machine worth of $\displaystyle 4,90,740$ is depreciated at $\displaystyle 15\%$ on its opening value each year. When its value reduces to $\displaystyle 2,00,000$.

The value of a machine depreciates $\displaystyle 12\%$ annually. If the present value of $\displaystyle 68,150$ then its value in $\displaystyle 3$ years ago was.

What principal will amount to $\displaystyle 370$ in $\displaystyle 6$ years at $\displaystyle 8\%$ p.a. at simple interest

The effective rate of interest on an amount $\displaystyle 25,000$ is deposited in a bank for one year at value of $\displaystyle 6\%$ per annum compounded semi-annually is

A certain money doubles itself in $\displaystyle 10$ years when deposited on simple interest. It would triple itself in.

A man deposited $\displaystyle 8,000$ in a bank for $\displaystyle 3$ years at $\displaystyle 5\%$ per annum compound interest, after $\displaystyle 3$ years he will get

The effective rate of interest for one year corresponding to a nominal at $\displaystyle 7\%$ rate of interest per annum convertible quarterly is

The population of a town increases every year by $\displaystyle 2\%$ of the population beginning of that year. The number of years by which the total increase of population be $\displaystyle 40\%$ is

The annual birth rates per $\displaystyle 1,000$ are $\displaystyle 39.4$ and $\displaystyle 19.4$ respectively. The number of years which the population will be doubled assuming there is no immigration or emigration is

$\displaystyle 10,000$ is invested at annual rate of interest of $\displaystyle 10\%$ p.a. The amount after two years at annual compounding is

The annual birth rate and death rate per $\displaystyle 1000$ are $\displaystyle 39.4$ and $\displaystyle 19.4$ respectively. The number of years in which population will be doubled assuming that there is no immigration or emigration approximately.

If the effective rate of interest is $\displaystyle 11\%$ per annum and the interest is compounded quarterly, the nominal rate of interest per annum is

Simple interest on $\displaystyle 3500$ for $\displaystyle 3$ years at $\displaystyle 12\%$ per annum is

$\displaystyle 1000$ is invested at annual rate of interest of $\displaystyle 10\%$ p.a. The amount after two years if compounding is done annually is ________.

If a person invests $\displaystyle 3,000$ in a three years' investment that pays $\displaystyle 12\%$ per annum. Calculate the future value of the investment.

A person deposited a sum of $\displaystyle 10,000$ in a bank. After $\displaystyle 2$ years, he withdrew $\displaystyle 4,000$ and at the end of $\displaystyle 5$ years, he received an amount of $\displaystyle 7,900$; then the rate of simple interest is:

A trust fund has invested $\displaystyle 30,000$ in two different types of bonds which pays $\displaystyle 5\%$ and $\displaystyle 7\%$ interest respectively. Determine how much amount is invested in second type of bond if trust obtains an annual total interest of $\displaystyle 1600$.

At six months intervals A deposited $\displaystyle 1000$ in a savings account which credit interest at $\displaystyle 10\%$ p.a., compounded semi-annually. The first deposit was made when A's son was $\displaystyle 6$ months old and last deposit was made when his son turns $\displaystyle 8$ years old. The money remained in the account and was given to the son on his $\displaystyle 10^{th}$ birthday. How much did he receive? $\displaystyle (1.05)^{16} = 2.1829$

What is the effective rate of interest if the nominal rate $\displaystyle 5\%$ p.a converted quarterly?

A sum of money doubles itself at compound interest in $\displaystyle 10$ years. In how many years will it become eight times?

Certain sum of money borrowed at simple interest amount to Rs.$\displaystyle 2688$ in three years and to $\displaystyle 2784$ in four years at the rate p.a. equal to.

A sum of $\displaystyle 46,875$ was lent out at simple interest and at the end of $\displaystyle 1$ year $\displaystyle 8$ months the total amount was $\displaystyle 50,000$. Find the rate of interest percent per annum.

The time by which a sum of money would treble itself at $\displaystyle 8\%$ p.a. C. I. is

A machine depreciates at $\displaystyle 10\%$ of its value at the beginning of a year. The cost and scrap value realized at the time of sale being $\displaystyle 23,240$ and $\displaystyle 9,000$ respectively. For how many years the machine was put to use?

The compound interest on half-yearly rests on $\displaystyle 10,000$ the rate for the first and second years being $\displaystyle 6\%$ and for the third year $\displaystyle 9\%$ p.a. is

The effective rate of interest corresponding to a nominal rate $\displaystyle 3\%$ p.a payable half yearly is

A sum of money triples itself in $\displaystyle 18$ years under simple interest, what is the rate of interest p.a.?

What time will be required for a sum of money to double itself at $\displaystyle 8\%$ Simple interest?

The difference between simple interest and compound interest on a sum of $\displaystyle 6,00,000$ for two years is $\displaystyle 6000$. What is the annual rate of interest?

What is the sum of money will amount to $\displaystyle 1035.50$ in four years at compound interest for $\displaystyle 1$st, $\displaystyle 2$nd, $\displaystyle 3$rd and $\displaystyle 4$th years being $\displaystyle 4\%$, $\displaystyle 3\%$, $\displaystyle 2\%$ and $\displaystyle 1\%$ respectively?

A Machine was purchased for $\displaystyle 10,000$. Its rate of depreciation is $\displaystyle 10\%$ in the first year and $\displaystyle 5\%$ per annum afterwards. Find the depreciated value of Machine after $\displaystyle 7$ years of purchase.

The effective rate of interest for one-year deposit corresponding to a nominal $\displaystyle 7\%$ rate of interest per annum convertible quarterly is

What will be the population after three years when present population is $\displaystyle 25,000$ and population increases at the rate $\displaystyle 3\%$ in first year, $\displaystyle 4\%$ in second year and $\displaystyle 5\%$ in third year?

$\displaystyle SI = 0.125 P$ at $\displaystyle 10\%$ p.a find the time

$\displaystyle 8,000$ becomes $\displaystyle 10,000$ in two years at simple interest. The amount that will become $\displaystyle 6,875$ in $\displaystyle 3$ years at the same rate of interest is:

The difference between the simple and compound interest on a certain sum for $\displaystyle 3$ year at $\displaystyle 5\%$ p.a. is $\displaystyle 228.75$. The compound interest on the sum for $\displaystyle 2$ years at $\displaystyle 5\%$ p.a. is:

The effective rate equivalent to nominal rate of $\displaystyle 6\%$ compounded monthly is:

A person borrows $\displaystyle 5,000$ for $\displaystyle 4$ years at $\displaystyle 4\%$ p.a. simple interest. He immediately lends to another person at $\displaystyle 6.25\%$ p.a. for $\displaystyle 2$ years. Find his gain in the transaction per year:

The cost of machinery Rs.$\displaystyle 1,25,000$ if its useful life estimated to the $\displaystyle 20$ years and the rate of depreciation of its cost is $\displaystyle 10\%$ p.a. Then scrap value of machinery is

If A person invests $\displaystyle 5,000$ in a three years' investment that pays $\displaystyle 12\%$ per annum. Calculate the future value of the investment.

Two equal sums were lent out at $\displaystyle 7\%$ and $\displaystyle 5\%$ simple interest respectively. The interest earned on the two loans adds up to $\displaystyle 960$ for four years. Find the total sum lent out.

A sum of money amounts to $\displaystyle 20,800$ in $\displaystyle 5$ years and $\displaystyle 22720$ in $\displaystyle 7$ years. Find the principle and rate of interest.

The annual birth and death rates per $\displaystyle 1000$ are $\displaystyle 39.4$ and $\displaystyle 19.4$ respectively. The number of years in which the population will doubled assuming there is no immigration or emigration is:

The effective annual rate of interest corresponding to nominal rate $\displaystyle 6\%$ p.a. payable half yearly is

A sum amount to Rs. $\displaystyle 1331$ at a principal of Rs.$\displaystyle 1000$ at $\displaystyle 10\%$ CI. Find the time

Arun purchased a vacuum cleaner by giving $\displaystyle 1700$ as cash down payment, which will be followed by five EMIs of $\displaystyle 480$ each. The vacuum cleaner can also be bought by paying $\displaystyle 3900$ cash. What is the approx. rate of interest p.a. (at simple interest) under this instalment plan?

If a sum triples itself in $\displaystyle 15$ years at simple rate of interest, the rate of interest per annum will

What will be population after $\displaystyle 3$ years when present population is $\displaystyle 25,000$ and population increases at the rate of $\displaystyle 3\%$ in $\displaystyle 1$ year, at $\displaystyle 4\%$ in $\displaystyle II$ year and $\displaystyle 5\%$ in $\displaystyle III$ year?

He effective rate of interest equivalent to the nominal rate of $\displaystyle 7\%$ converted monthly:

How much will be Rs.$\displaystyle 25,000$ in $\displaystyle 2$ years at compound interest if the rates for the successive years are at $\displaystyle 4\%$ and $\displaystyle 5\%$ per year

A sum of money amount to $\displaystyle 6,200$ in $\displaystyle 2$ years and $\displaystyle 7,400$ in $\displaystyle 3$ years. The principal and rate

A sum of money gets doubled in $\displaystyle 5$ years at $\displaystyle X\%$ simple interest. If the interest was $\displaystyle Y\%$, the sum of money would have become ten-fold in thirty years. What is $\displaystyle Y - X$ (in $\displaystyle t$)

The difference between Compound Interest and Simple Interest on a certain sum for $\displaystyle 2$ years at $\displaystyle 6\%$ p.a. is $\displaystyle 13.50$. Find the sum

The sum required to earn a monthly interest of Rs $\displaystyle 1200$ at $\displaystyle 18\%$ per annum Simple Interest is

The compound interest earned by a money lender on $\displaystyle 7,000$ for $\displaystyle 3$ years at the rate of interest for $\displaystyle 3$ years are $\displaystyle 7\%$, $\displaystyle 8\%$ and $\displaystyle 8.5\%$ is

A Maruti Zen cost $\displaystyle 3,60,000$. Its price depreciates at the rate of $\displaystyle 10\%$ p.a. during the first two years and at the rate of $\displaystyle 20\%$ in third year. Also find the total depreciation.

In what time will be a sum of money doubles itself at $\displaystyle 6.25\%$ p.a simple interest?

The difference between the simple and compound interest on a certain sum of $\displaystyle 3$ years at $\displaystyle 5\%$ p.a is $\displaystyle 22.75$. The compound interest on the sum of for $\displaystyle 2$ years at $\displaystyle 5\%$ per annum is

How much time would the SI on a certain sum be $\displaystyle 0.125$ times the principal at $\displaystyle 10\%$ p.a.

The time in by which a sum of money is $\displaystyle 8$ times of itself if it doubles itself in $\displaystyle 15$ years interest compounded annually.

Present value of a scooter is $\displaystyle 7,290$. Its value decreases every year by $\displaystyle 10\%$ then the value before $\displaystyle 3$ years is equal to

Find the effective rate of interest at $\displaystyle 10\%$ p.a when the interest is payable quarterly.

The difference between in simple interest on a sum invested of $\displaystyle 1500$ for $\displaystyle 3$ years is $\displaystyle 18$. The difference in their rate is

If $\displaystyle 10,000$ is invested at $\displaystyle 8\%$ per annum, then compounded quarterly. Then value of investment after $\displaystyle 2$ years is.

In how many years will a sum of money become double at $\displaystyle 5\%$ p.a compound interest

The present population of a town is $\displaystyle 25,000$. If it grows at the rate of $\displaystyle 4\%$, $\displaystyle 5\%$, $\displaystyle 8\%$ during $\displaystyle 1^{st}$ year, $\displaystyle 2^{nd}$ year, $\displaystyle 3^{rd}$ year respectively. Then find the population after $\displaystyle 3$ years.

The present value of a scooter is $\displaystyle 7290$. The rate of depreciation is $\displaystyle 10\%$. What was its value $\displaystyle 3$ years ago?

The difference between simple interest and compound interest on a certain for $\displaystyle 2$ years at $\displaystyle 10\%$ p.a is $\displaystyle 10$. Find the sum.

In how many years will a sum of money becomes four times at $\displaystyle 12\%$ p.a. simple interest?

Mr. X lent some amount of money at $\displaystyle 4\%$ S.I. and he obtained $\displaystyle 520$ less than he lent in $\displaystyle 5$ years. The sum lent is

$\displaystyle 8,829$ is invested into three different sectors in such a way that their amounts at $\displaystyle 4\%$ p.a. S.I. after $\displaystyle 5$ years; $\displaystyle 6$ and $\displaystyle 8$ years are equal. Find each part of the sum.

A trust fund has invested $\displaystyle 27000$ money in two schemes 'A' and 'B' offering compound interest at the rate of $\displaystyle 8\%$ and $\displaystyle 9\%$ per annum respectively. If the total amount of interest accrued through these two schemes together in two years was $\displaystyle 4818.30$. What was the amount invested in schemes 'A'?

A sum of money invested of compound interest double itself in four years. In how many years it become $\displaystyle 32$ times of itself at the same rate of compound interest.

The difference between compound interest and simple interest on an amount of $\displaystyle 15,000$ for $\displaystyle 2$ years is $\displaystyle 96$. What is the rate of interest per annum?

Mrs. Sudha lent $\displaystyle 4,000$ in such a way that some amount to Mr. A at $\displaystyle 3\%$ p.a. S.I. and rest amount to B at $\displaystyle 5\%$ p.a. S.I., the annual interest from both is $\displaystyle 144$. Find the amount lent to Mr. A.

A certain sum of money becomes double at $\displaystyle 5\%$ rate of S.I. p.a. in a certain time, the time in years is

A certain sum of money amounts to $\displaystyle 5,000$ in $\displaystyle 5$ years at $\displaystyle 10\%$ p.a. In how many years will it amount to $\displaystyle 6,000$ at same rate of S.I. p.a.

$\displaystyle 1,25,000$ is borrowed at compound interest at the rate of $\displaystyle 2\%$ for the $\displaystyle 1$st year, $\displaystyle 3\%$ for the $\displaystyle 2$nd year and $\displaystyle 4\%$ for the $\displaystyle 3$rd year. Find the amount to be paid after $\displaystyle 3$ years

A certain sum of money amounts to double in $\displaystyle 5$ years placed at compound interest. In how many years will it amount to $\displaystyle 16$ times at same rate of interest?

If the compound interest on a certain sum of money for $\displaystyle 2$ years at $\displaystyle 5\%$ p.a. be $\displaystyle 50.44$, then the simple interest (S.I.) is

If the difference between C.I. and S.I on a certain sum of money at $\displaystyle 5\%$ p.a. for $\displaystyle 2$ years is $\displaystyle 1.50$. Find the sum of money

The amount charged for a defined length of time for uses of principal, generally on year basis is known as

The ratio of principal and the compounded interest value for three years (Compounded annually) is $\displaystyle 216:127$. The rate of interest is

The Compounded interest Rs.$\displaystyle 8000$ for $\displaystyle 6$ months at $\displaystyle 12\%$ p.a payable quarterly is

The annual birth and death rates per $\displaystyle 1,000$ are $\displaystyle 39.4$ and $\displaystyle 19.4$ respectively. The number of years in which the population will be doubled assuming there is no immigration or emigration is

The SI on sum of money at $\displaystyle 6\%$ p.a for 7 years is equal to twice of SI on another sum for 9 years at $\displaystyle 5\%$ p.a. The ratio will be

Nominal Rate of Interest is $\displaystyle 9.9\%$ p.a. If Interest is compounded monthly, what will be effective rate of Interest.

The population of a town increases by $\displaystyle 2\%$ of the population at the beginning of the year. The number of years by which the total increases in population would be $\displaystyle 40\%$ is

A sum of money invested in compounded interest doubles itself in four years. In how many years it becomes 32 times of itself as the same rate of compound interest?

The simple interest on $\displaystyle 600$ for 9 months is $\displaystyle 27$. Find the interest rate.

Miss Liza lent $\displaystyle 4,000$ in such a way that some amount was given to Mr. A at $\displaystyle 3\%$ p.a. S.I. and rest amount to was given to B at $\displaystyle 5\%$ p.a. S.I., the annual interest from both is $\displaystyle 144$. Find the amount lent to Mr. A.

A certain sum of money was put at S.I. for $\displaystyle 2.5$ years at a certain rate of S.I. p.a. Had it been put at $\displaystyle 4\%$ higher rate, it would have fetched $\displaystyle 500$ more. Find the sum of money.

Rs.$\displaystyle 1,25,000$ is borrowed at compound interest at the rate of $\displaystyle 2\%$ for the 1st year, $\displaystyle 3\%$ for the second year and $\displaystyle 4\%$ for the 3rd year. Find the amount to be paid after 3 years.

How long will it take for a principal to double if money is worth $\displaystyle 12\%$ compounded monthly?

$\displaystyle 1,25,000$ is borrowed at compound interest at the rate of $\displaystyle 2\%$ for the $\displaystyle 1$st year, $\displaystyle 3\%$ for the $\displaystyle 2$nd year and $\displaystyle 4\%$ for the $\displaystyle 3$rd year. Find the amount to be paid after $\displaystyle 3$ years

A certain sum of money amounts to double in $\displaystyle 5$ years placed at compound interest. In how many years will it amount to $\displaystyle 16$ times at same rate of interest?

If the difference between C.I. and S.I on a certain sum of money at $\displaystyle 5\%$ p.a. for $\displaystyle 2$ years is $\displaystyle 1.50$. Find the sum of money

The amount charged for a defined length of time for uses of principal, generally on year basis is known as

The sum required to earn a monthly interest of Rs.$\displaystyle 1200$ at $\displaystyle 18\%$ P.a Simple Interest is -

Sachin deposited Rs.$\displaystyle 1,00,000$ in his bank for $\displaystyle 2$ years at simple interest of $\displaystyle 6\%$. How much interest would he earns? How much final value of deposit

The Compounded interest Rs.$\displaystyle 8000$ for $\displaystyle 6$ months at $\displaystyle 12\%$ p.a payable quarterly is

The SI on sum of money at $\displaystyle 6\%$ p.a for 7 years is equal to twice of SI on another sum for 9 years at $\displaystyle 5\%$ p.a. The ratio will be

Nominal Rate of Interest is $\displaystyle 9.9\%$ p.a. If Interest is compounded monthly, what will be effective rate of Interest.

The population of a town increases by $\displaystyle 2\%$ of the population at the beginning of the year. The number of years by which the total increases in population would be $\displaystyle 40\%$ is

If the Compound Interest on a certain sum of money for 2 years at $\displaystyle 4\%$ p.a. be $\displaystyle 510$, then its simple Interest (S.I.) of same time at same rate of interest is

How long will it take for a principal to double if money is worth $\displaystyle 12\%$ compounded monthly?

The difference between compound interest and simple interest on a certain sum for 2 years @ $\displaystyle 10\%$ p.a. is $\displaystyle 100$. Find the sum:

If a simple interest on a sum of money at $\displaystyle 6\%$ p.a. for 7 years is equal to twice of simple interest on another sum for 9 years at $\displaystyle 5\%$ p.a. The ratio will be:

How much money is required to be invested every year as to accumulate Rs.$\displaystyle 6,00,000$ at the end of 10 years, if interest is compounded annually at $\displaystyle 10\%$ rate of interest?

The Scrap value of machine valued at Rs.$\displaystyle 10,00,000$ after 15 years of depreciation is $\displaystyle 10\%$ p.a.

The effective annual rate of interest corresponding to nominal rate $\displaystyle 6\%$ p.a. payable quarterly is:

If the difference between the compound interest compounded annually and simple interest on a certain amount at $\displaystyle 10\%$ per annum for two years is $\displaystyle 372$, then the principal amount is.

What will be the population after 3 years , when present population is $\displaystyle 1,00,000$ and the population increases at $\displaystyle 3\%$ in 1st year, at $\displaystyle 4\%$ in second year and at $\displaystyle 5\%$ in third year

The value of furniture depreciates by $\displaystyle 10\%$ a year, if the present value of the furniture in an office is $\displaystyle 3870$, calculate the value of furniture 3 years ago:

A sum of money, lent out at simple interest, doubles itself in 8 years. Find in how many years will the sum become 3 times itself.

A man invests an amount of $\displaystyle 15,860$ in the names of his three sons A, B and C in such a way that they get the same interest after $\displaystyle 2,3$ and $\displaystyle 4$ years respectively. If the rate of interest is $\displaystyle 5\%$, then the ratio of amount invested in the name of A, B and C is.

What annual payment will discharge a debt of $\displaystyle 770$ due in 5 years, the rate of interest being $\displaystyle 5\%$ per annum SI ?

Mr. X invests 'P' amount at Simple Interest rate $\displaystyle 10\%$ and Mr. Y invests 'Q' amount at Compound Interest rate $\displaystyle 5\%$ compounded annually. At the end of two years both get the same amount of interest, then the relation between two amounts P and Q is given by:

In what time will a sum of money double its y at $\displaystyle 6.25\%$ p.a. simple interest?

In how many years will a sum of money double at $\displaystyle 5\%$ p.a compounded interest?

A machine worth Rs. $\displaystyle 4,90,740$ is depreciated at $\displaystyle 15\%$ of its opening value each year. When its value reduces to Rs. $\displaystyle 2,00,000$ it will take

A machine worth of Rs. $\displaystyle 4,90,740$ is depreciated at $\displaystyle 15\%$ on its opening value each year. When its value reduces to Rs. $\displaystyle 2,00,000$ it will take

The time in which a sum of money will be doubled at $\displaystyle 6\%$ compound interest compounded annually approximately.

The Compound interest $\displaystyle 8000$ for $\displaystyle 6$ months at $\displaystyle 12\%$ p.a payable quarterly is:

The simple interest on sum of money at $\displaystyle 6\%$ p.a. for $\displaystyle 7$ years is equal to twice of simple interest on another sum for $\displaystyle 9$ years at $\displaystyle 5\%$ p.a. The ratio will be:

If the interest rate on a loan at $\displaystyle 1\%$ per month, the effective annual rate of interest is:

The simple interest on a certain sum of money is $\displaystyle \frac{1}{25}$ times of principal, the rate of interest when rate of interest and time are equal is

At what time a certain sum of money amounts to $\displaystyle 400$ at $\displaystyle 10\%$ p.a. S.I. and to $\displaystyle 200$ at $\displaystyle 4\%$ p.a. S.I.

$\displaystyle 6,400$ amounts to $\displaystyle 7840$ in two years at simple interest. How much will a sum of $\displaystyle 84$ invested at the same rate of simple interest amount in four years?

A person gave a loan of $\displaystyle 200$ to Mr. X and recovered it at the rate of $\displaystyle 35$ for eight months, commencing from the end of first month. What is the effective rate of simple interest?

If the compound interest on a certain sum of money for $\displaystyle 2$ years at $\displaystyle 4\%$ p.a. be $\displaystyle 510$, then its simple interest at same time at same rate of interest is

On what sum will the difference between the S.I. and C.I. for $\displaystyle 3$ years at $\displaystyle 6\%$ p.a. amount to $\displaystyle 13.77$?

The Partners A & B together lent $\displaystyle 3903$ at $\displaystyle 4\%$ p.a interest compounded annually. After a span of $\displaystyle 7$ years A gets the same amount as B gets after $\displaystyle 9$ years. The share of A is sum of $\displaystyle 3903$ would have been

Mr. X invest $\displaystyle 10,000$ every year starting from today for next $\displaystyle 10$ years suppose interest rate is $\displaystyle 8\%$ per annual compounded annually. Calculate future value of the annuity.

How much amount is required to be invested every year so as to accumulate $\displaystyle 3,00,000$ at the end of the $\displaystyle 10$ years, if interest is compounded annually at $\displaystyle 10\%$?

The value of furniture depreciates by $\displaystyle 10\%$ a year, it the present value of the furniture in an office is $\displaystyle 21,870$. Calculate the value of furniture $\displaystyle 3$ years ago

Let a person invest a fixed sum at the end of each month in an account paying interest $\displaystyle 12\%$ per year compounded monthly. If the future value of this annuity after the $\displaystyle 12^{th}$ payment is $\displaystyle ₹ 55,000$ then the amount invested every month is?

Present value of a scooter is $\displaystyle ₹ 7,290$ if its value decrease every year by $\displaystyle 10\%$ then its value before $\displaystyle 3$ years is equal to:

A person decides to invest $\displaystyle ₹ 1,25,000$ per year for the next five years in an annuity which gives $\displaystyle 5\%$ p.a. compounded annually. What is the approx. future value? $\displaystyle [(1.05)^5 = 1.2762]$

Which of the following statements is True? (assume that the yearly cash flow? Are identical for both annuities)

$\displaystyle ₹ 2,500$ is paid every year for $\displaystyle 10$ years to pay off a loan. What is the loan amount if interest rate be $\displaystyle 14\%$ p.a. compounded annually?

Find the future value of annuity of $\displaystyle ₹ 1,000$ made annually for $\displaystyle 7$ year at interest rate of $\displaystyle 14\%$ compounded annually

$\displaystyle ₹ 800$ is invested at the end of each month in an account paying interest $\displaystyle 5\%$ per year compounded monthly. What is the future value of this annuity after $\displaystyle 10^{th}$ payment?

The present value of an annuity immediate is the same as

A loan of $\displaystyle ₹ 1,02,000$ is to be paid back in two equal annual instalments. If the rate is $\displaystyle 4\%$ p.a. compounded annually, then the total interest charged under this instalment plan is:

The future value of annuity of $\displaystyle ₹ 2,000$ for $\displaystyle 5$ years at $\displaystyle 5\%$ compounded annually is given as:

Mr. X wants to accumulate $\displaystyle ₹ 50,00,000$ at the end of $\displaystyle 10$ years. Then how much amount is required to be invested every year if interest is compounded annually at $\displaystyle 10\%$? (Given that $\displaystyle P(10,0.10) = 15.9374298)$

The present value of an annuity of $\displaystyle ₹ 25,000$ to be received after $\displaystyle 10$ years at $\displaystyle 6\%$ per annum compounded annually is

$\displaystyle ₹ 2500$ is paid every year for $\displaystyle 10$ years to pay off a loan. What is the loan amount if interest rate be $\displaystyle 14\%$ p.a. compounded annually?

$\displaystyle ₹ 200$ is invested at the end of each month in an account paying interest $\displaystyle 6\%$ per year compounded monthly. What is the future value of this annuity after $\displaystyle 10^{th}$ payment?

Ankit invests $\displaystyle ₹ 3,000$ at the end of each quarter receiving interest @ $\displaystyle 7\%$ p.a. for $\displaystyle 5$ years. What amount will be receive at the end of the period?

A company establishes a sinking fund to provide for the payment $\displaystyle ₹ 2,00,000$ debt maturity in $\displaystyle 20$ years contribution to the fund are to be made at the end of every year. Find amount of each deposit if interest is $\displaystyle 10\%$ p.a.?

How much amount is required to be invested every year so as to accumulate $\displaystyle ₹ 5,00,000$ at the end of $\displaystyle 12$ years if interest is compounded annually at $\displaystyle 10\%$ p.a $\displaystyle (1.12, 0.1) = 21.384281$

$\displaystyle 10$ Years ago the earning per share (EPS) of ABC Ltd. was $\displaystyle ₹ 5$ share. Its EPS for this year is $\displaystyle ₹ 20$. Compute at what rat, EPS of the company grow annually?

Raju invests $\displaystyle ₹ 20,000$ every year in a deposit scheme starting from today for next $\displaystyle 12$ years. Assuming that interest rate on this deposit is $\displaystyle 7\%$ per annum compounded annually. What will be the future value of this annuity?

Mr. A invested $\displaystyle 10,000$ every year for next $\displaystyle 3$ years at the interest rate of $\displaystyle 8$ percent per annum compounded annually. What is future value of the annuity?

$\displaystyle 5,000$ is invested every month end in an account paying interest $\displaystyle @12\%$ per annum compounded monthly. What is the future value of this annuity just after making $\displaystyle 41^{st}$ payment? (Given that $\displaystyle (1.01)^{41} = 1.501156$ )

Sinking fund factor is the reciprocal of:

Suppose you have decided to make a Systematic Investment Plan (SIP) in a mutual fund with $\displaystyle 1,00,000$ every year from today for next $\displaystyle 10$ years where you get return at the rate of $\displaystyle 10\%$ per annum compounded annually. What is the future value of this annuity?

Govinda's mother decides to gift him $\displaystyle 50,000$ every year starting from today for the next five years. Govinda deposits this amount in a bank as and when he receives and gets $\displaystyle 10\%$ per annum interest rate, compounded annually. What is the present value of this annuity? Given $\displaystyle P(4,0.10) = 3.16987$.

How much amount is required to be invested every year so as to accumulate $\displaystyle 50,000$ at the end of $\displaystyle 10$ years, if the interest compounded annually at $\displaystyle 10\%$. Given $\displaystyle A(10, 0.1) = 15.9374$

What will be the future value of an annuity of $\displaystyle 2,500$ made annually for $\displaystyle 12$ years at interest rate of $\displaystyle 5\%$ compounded annually

Mrs. X invests in an annuity immediately that promises annual payments of $\displaystyle 50,000$ for the next $\displaystyle 16$ years. If the interest rate is $\displaystyle 6\%$ compounded annually then the approximate present value of this annuity is

Calculate the present value of $\displaystyle 2,000$ to be required after $\displaystyle 10$ years compounded annually at $\displaystyle 5\%$ per annum given $\displaystyle (1.05)^{10} = 1.62889$

If a loan of $\displaystyle 30,000$ is to be paid in $\displaystyle 5$ annual instalments with interest rate of $\displaystyle 14\%$ per annum, then the equal annual instalment will be (take $\displaystyle P(5, 0.14) = 3.43308$)

Find the future value of an annuity of $\displaystyle 5,000$ made annually for $\displaystyle 6$ years at rate of $\displaystyle 12\%$ compounded annually, if $\displaystyle (1+0.12)^6 = 1.9738$

What is the present value of an investment that pays $\displaystyle 400$ at the end of three years and $\displaystyle 500$ at the end of $\displaystyle 6$ years?

At $\displaystyle 8\%$ compounded annually, how long will it take $\displaystyle 750$ to double?

You are considering two investments. Investment A yields $\displaystyle 10\%$ compounded quarterly. Investment B yields $\displaystyle 9\%$ compounded semi-annually. Both investments have equal annual yields. Find ?

What is the present value of $\displaystyle 5,000$ to be obtained after six years if the interest rate is $\displaystyle 5\%$ per annum? for $\displaystyle n=6, 7, 8, 9$ respectively. $\displaystyle \\frac{1}{(1.05)^n} = 0.74261, 0.71068, 0.67686, 0.64462$

A person invests in a fund that pays $\displaystyle 4\%$ per annum for four years. The future value of current $\displaystyle 4,000$ would be? use, if needed

What is the present value of $\displaystyle 1000$ to be received after two years compounded annually at $\displaystyle 10\%$ interest rate?

In an account paying interest $\displaystyle @9\%$ per year compounded monthly, $\displaystyle 200$ is invested at the end of each month. What is the future value of this annuity after $\displaystyle 10^{th}$ payment? (Where $\displaystyle (1.00/5)^{10} = 1.0775$ )

What is the annual contribution required by an organization to accumulate $\displaystyle 20,00,000$ in ten years for the construction of a new manufacturing plant, utilizing a sinking fund with $\displaystyle 8\%$ annual interest rate of $\displaystyle 8\%$ compounded annually? (Where $\displaystyle A(10,0.06) = 13.180785$)

A loan of $\displaystyle 16,550$ is to be paid in three equal annual instalments at compound interest. The value of annual instalment, if the rate of interest is $\displaystyle 10\%$ per annum is:

Future value of Ordinary Annuity

A sinking fund is created to redeem debentures worth $\displaystyle 5,00,000$ at the end of $\displaystyle 25$ years. How much provision each need to be made out of profits each year provided sinking fund investments can earn at $\displaystyle 4\%$ per annum

Find the future value of annuity $\displaystyle 1000$ made annually for $\displaystyle 7$ years at interest rate of $\displaystyle 14\%$ compounded annually is