Identify the formula used for List I from List II

Match List-I with List-II

List-I	List-II
(A) Present value of perpetuity payable at the end of each payment period	(I) $R+\dfrac{R}{i}$ (₹R payable at the beginning of each payment period, $i$ = interest per rupee per payment period)
(B) Present value of perpetuity payable at the beginning of each payment period	(II) $\left(\dfrac{V_n}{V_0}\right)^{1/n}-1$, $V_n$ = Final value of investment, $V_0$ = Beginning value of the investment, $n$ = number of years
(C) Computation of CAGR	(III) $\dfrac{C-s}{n}$, $C$ = Original cost, $s$ = Scrap value, $n$ = number of years
(D) Annual Depreciation	(IV) $\dfrac{R}{i}$ (₹R payable at the end of each period, $i$ = interest per rupee per payment period)

Choose the correct answer from the options given below:

A machine costing ₹ 3,00,000 will have its scrap value of ₹ 50,000. The company at present plans to put ₹ 36,650 per annum at the end of each year in a sinking fund at the rate 5% per annum for the replacement of the machine after its useful life. Suppose the new machine will cost ₹ 4,00,000 at that time, then the useful life (approx.) of the machine is : [Given: $(1.4775)^{1/8} = 1.05$]

Choose the correct statement about Sinking Fund?

If the cash equivalent of a perpetuity of ₹ 300 payable at the end of each quarter is ₹ 24,000, then the rate of interest per annum is:

The present value of a perpetuity of ₹ 900 payable at the end of each year, if money is worth 6 % per annum, is:

A person invested ₹2,00,000 in a mutual fund in year 2012. The value of the mutual fund increased to ₹3,00,000 in year 2017. The percentage of compound annual growth rate on the investment is:

(Given: $(1.5)^{1/5} = 1.084$)

The amount to which ₹ 5000 will accumulate at the effective rate of 4% for 4 years and 5% for 2 years is