If the compound interest on a certain sum for $3$ years at $5 \%$ p.a exceeds the simple interest on the same sum and for the same time and at the same rate by $Rs. 183,$ find the sum. (In $Rs.$)
$17560$
$21680$
$24000$
$26780$
The sample interest on a sum of money for $3$ years is ₹ $240$ and the compound interest on the same sum, at the same rate for $2$ years is ₹ $170 .$ The rate of interest is (In $\%$)
The difference between $C.I.$ & $S.I.$ on $Rs. 700$ in $2$ years at $5 \%$ per annum is (In $Rs.$)
₹ $6,100$ was partly invested in Scheme $A$ at $10 \%$ p.a. compound interest (compounded annually) for $2$ years and partly in Scheme $B$ at $10 \%$ p.a. simple interest for $4$ years. Both the schemes pay equal interests. How much was invested (In ₹) in Scheme $A$?
The simple interest accrued on a certain principal is ₹ $2,000$ in five years at the rate of $4$ percent $p.a.$ What would be the compound interest (In ₹) accrued on the same principal at the same rate in two years?
At what rate per cent compound interest does a sum of money become $16$ times in $4$ years?