Let the sum of money be \(P\) and the rate of interest be r.
According to the formula,
Amount \((A)\) = \((P)\) Principal \(\times\)\([1-\frac{r}{100}]^n\)
\(A=8P=P\times[1+\frac{r}{100}]^3\)
After solving the equation, we get \(r=100\)
\(A=16P=P\times[1+\frac{100}{100}]^t\)
After solving the above equation, we get \(t=4\) years.
The correct option is (B)
A man received Rs. 12000 as Puja Bonus. He invested a part of it at 5\(\%\) per annum and the remaining at 6\(\%\) per annum, simple interest being allowed in each case. The total interest earned by him in 4 years is Rs. 2580. The sum invested at 5\(\%\) per annum is