Find the effective rate of return equivalent to declared rate of 12% compounded monthly. [Use $(1.06)^2=1.1236, (1.03)^4=1.1255$ and $(1.01)^2= 1.1268, e^{0.12}= 1.1275$] |
10.65% 14.65% 12.68% 13.68 |
12.68% |
The correct answer is option (3) : 12.68% Given r = 12% p.a P = 12 months So, effective rate (per rupee) $=\left(1+\frac{12}{1200}\right)^4-1$ $= (1.01)^{12}-1$ $= 1.1268-1$ Hence, effective rate $= 0.1268 ×100$% = 12.68% |