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Mathematics
List of top Mathematics Questions on Applications of Compound Interest Formula
A person invested Rs.15,000 in a mutual fund; it became Rs.25,000. If CAGR is 8.88%, then the number of years \( n \) is: [Use \( -\log 1.667 = 0.2219 \); \( \log 1.089 = 0.0370 \)]
CUET (UG) - 2026
CUET (UG)
Mathematics
Applications of Compound Interest Formula
A TV set costing Rs.55,000 has a useful life of 8 years. If annual depreciation is Rs.5,000, then the scrap value by straight line method is:
CUET (UG) - 2026
CUET (UG)
Mathematics
Applications of Compound Interest Formula
For any square matrix A, A - A\(^T\) is always:
CUET (UG) - 2026
CUET (UG)
Mathematics
Applications of Compound Interest Formula
Shyam takes a loan of ₹5,00,000 with 8% annual interest rate for 10 years. The value of EMI under flat rate system is :
CUET (UG) - 2023
CUET (UG)
Mathematics
Applications of Compound Interest Formula
A vehicle whose cost is ₹7,00,000 will depreciate to scrap value of ₹1,50,000 in 5 years. Using linear method of depreciation, the book value of the vehicle at the end of the third year is :
CUET (UG) - 2023
CUET (UG)
Mathematics
Applications of Compound Interest Formula
The money needed to invest now, so as to get ₹7500 at the beginning of each month forever (starting from the current month) if the money is worth 9% per annuum compounded monthly is.
CUET (UG) - 2023
CUET (UG)
Mathematics
Applications of Compound Interest Formula
A machine costing ₹ one lakh depreciates at constant rate 10%. Estimated useful life of machine is 8 years.
Match List I with List II
List I
List II
A.
Total depreciation in 2nd and 3rd year is
I.
₹81,000
B.
Value of machine after one year is
II.
₹17,100
C.
Value of machine after 2 year is
III.
₹43050
D.
Scrap value of machine is :
given (1.1)
3
- 2.144 & (0.9)
3
- 0.4305
IV.
₹90,000
Choose the correct answer from the options given below :
CUET (UG) - 2023
CUET (UG)
Mathematics
Applications of Compound Interest Formula