Answer: A
Assume the principal \((p) = x\) taka Interest amount \((I) = (3x - x) = 2x\) taka Time \((t) = 15\) years \(\therefore\) Rate of interest \((r) = \cfrac{100 \times I}{p \times t} \%\) \(= \cfrac{100 \times 2x}{x \times 15} \%\) \(= \cfrac{40}{3} \% = 13\frac{1}{3}\%\)
Assume the principal \((p) = x\) taka Interest amount \((I) = (3x - x) = 2x\) taka Time \((t) = 15\) years \(\therefore\) Rate of interest \((r) = \cfrac{100 \times I}{p \times t} \%\) \(= \cfrac{100 \times 2x}{x \times 15} \%\) \(= \cfrac{40}{3} \% = 13\frac{1}{3}\%\)