Match the LIST-I with LIST-II

LIST-I (Financial data)	LIST-II (Nominal rate of return)
A. Original investment value = ₹3,50,000; Current market value of investment = ₹4,37,500	I. 66.66%
B. Original investment value = ₹2,50,000; Current market value of investment = ₹3,25,000	II. 33.33%
C. Original investment value = ₹3,00,000; Current market value of investment = ₹4,00,000	III. 30%
D. Original investment value = ₹3,00,000; Current market value of investment = ₹5,00,000	IV. 25%

Choose the correct answer from the options given below:

A father has setup a sinking fund in order to have ₹ 2,40,000 after 10 years for his daughter's marriage. How much amount should he set aside bi-annually into an account paying 5% per annum compounded half-yearly?

[given : $(1.025)^{20}\approx 1.6$]

The term of the perpetuity is

If an asset costs Rs. 50,000 with an estimated useful life of 6 years and a scrap value of Rs. 5000. Then by using a linear depreciation method, the annual depreciation of the asset will be:

A person has set up a sinking fund in order to have ₹ 20,000 in 10 years for his children's education. The amount to set aside each quarter into an account paying 6% per annum compounded quarterly is: [use $(1.015)^{40} = 1.8140$]

A charity organization has a fund of Rs.2,00000 to provide annual grants to students. The grant amount each year is Rs.15,000. The fund earns an interest rate of r% per annum. If the interest earned is used entirely to provide the grants, then the annual interest rate r is:

Rahul invested ₹ 20000 in a mutual fund in year 2018. If the value of mutual fund increased to ₹ 32000 in year 2023. Then the compound annual growth rate of his investment is: $[given \, that(1.6)^{1/5} = 1.098]$