Match the LIST-I with LIST-II

LIST-I	LIST-II
A. The present value of a perpetuity of ₹3120 payable at the beginning of each year, if money is worth 6% effective.	I. ₹2,00,000
B. The present value of a perpetuity of ₹5,000 payable at the end of each year, if money is worth 5% compounded annually	II. ₹1,50,000
C. The present value of a sequence of payments of ₹3,000 payable at the end of each 6 months and continuing forever, if money is worth 4% compounded semi-annually.	III. ₹1,00,000
D. The present value of a perpetuity of ₹3,000 payable at the end of each quarter, if money is worth 6% compounded quarterly	IV. ₹55,120

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A machine costing ₹ 2,00,000 has a useful life of 6 years. The estimated scrap value is ₹ 20,000. Using straight line method, the annual depreciation is

Mr. X wishes to purchase a flat for Rs. 44,65,000 with a down payment of Rs. 10,00,000 and balance in equated monthly installments (EMI) for 25 years. If the bank charges 6 % per annum compounded monthly, the EMI is:

[Given: $(1.005)^{300} =4.4650$]

A money-lender charges interest at the rate of 10 rupees per 110 rupees semi-annually, payable in advance. Then

Match the LIST-I with LIST-II

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An electric scooter costs ₹ 36,000 and has a useful life of 15 years. If annual depreciation is ₹ 2,000, Its scrap value by using linear method of depreciation is:

Let $P, I$ and $n$ be the principal of the loan, the total interest on the principal and number of months in the loan period respectively, then the EMI by Flat Rate Method is:

The Periodic payment of ₹ R, in a sinking fund required to accumulate a sum of ₹ A over $n$ periods with interest charged at a rate $i$ per period per rupee is