Statistics & Applications > Financial Math

Medium

applied

Mrs Rathna invested Rs 2 lakh in an enterprise for 5 years. Her compound annual growth rate (CAGR) turned out to be 20.5%. The end balance would be: (given $(1.205)^5=2.54)$

Rs. 5.08 lakh

Rs. 4 lakh

Rs. 2.41 lakh

Rs.22.05 lakh

✅ Correct Option: 1

Related questions:

2026: 30th May Shift 2

Scrap value of a machine is one-tenth of its actual cost. If the estimated life of the machine is ten years and the annual depreciation under linear method is ₹45000, then the cost of the machine is

2025: 15 May Shift 2

Which of the following is NOT correct?

2026: 29th May Shift 1

A machine costing ₹55,000 is expected to have a useful life of 10 years and a final scrap value of ₹5,000. The annual depreciation charge using the straight line method is :

2026: 21st May Shift 2

Renu takes a loan of ₹12,00,000 with 12% annual interest for 10 years on flat rate basis..

Match the LIST-I with LIST-II

LIST-I		LIST-II
A. Principal of the loan		I. ₹14,40,000
B. Total interest on the principal		II. ₹26,40,000
C. EMI		III. ₹12,00,000
D. Total amount paid in 10 years		IV. ₹22,000

Choose the correct answer from the options given below:

2025: 27 May Shift 1

As per the graph given below:

Match List-I with List-II

List-I	List-II
(Function/Area/point)	(Representation)
(A) Consumers Surplus	(I) y=g(x)
(B) Supply function	(II) v
(C) Demand function	(III) s
(D) Equilibrium point	(IV) y=f(x)

Choose the correct answer from the options given below:

2026: 25th May Shift 1

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

LIST-I	LIST-II
A. rate per conversion period ( $i$ )	I. 2
B. nominal rate (r)%	II. 21
C. number of period in a year (m)	III. 20
D. effective rate of interest ( $r_e$ )%	IV. 0.1

Choose the correct answer from the options given below:

Mrs Rathna invested Rs 2 lakh in an enterprise for 5 years. Her compound annual growth rate (CAGR) turned out to be 20.5%. The end balance would be: (given $(1.205)^5=2.54)$

Keyboard Shortcuts