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WorksheetsChapter III: Time Value of Money
Total questions: 43
Worksheet time: 1hrs 26mins
What does the time value of money concept state?
A dollar today is worth more than a dollar tomorrow
A dollar tomorrow is worth more than a dollar today
Money now is worth less than money in the future
Money in the future is worth more than money today
Which formula represents the future value of money?
FV = PV × (1 + r)^n
PV = FV × (1 + r)^n
FV = PV ÷ (1 + r)^n
FV = PV ÷ (1 - r)^n
In the time value of money, what does "n" represent?
Number of investments
Number of periods
Number of years
Number of payments
What factor influences the time value of money the most?
Inflation
Interest rates
Exchange rates
Investment periods
What does "PV" stand for in financial formulas?
Projected Value
Principal Value
Present Value
Profit Value
The concept of the time value of money is crucial in:
Long-term loans
Mortgage planning
Investment decisions
Short-term savings
A higher interest rate leads to a higher:
Discount rate
Future value
Present value
Payment frequency
The time value of money is used to determine:
Loan amounts
Opportunity cost of investing today
Future business cash flows
Inflation rates
Compound interest involves:
Interest on both principal and accumulated interest
Interest on only the principal
Interest paid once a year
Interest paid at the end of a period
Which formula represents a "discount factor"?
1 ÷ (1 + r)^n
PV = FV × (1 + r)^n
1 × (1 + r)^n
FV ÷ PV × (1 + r)^n
Which formula represents the time value of money?
Present Value = Future Value × (1 + Interest Rate)^n
Present Value = Future Value ÷ (1 + Interest Rate)^n
Future Value = Present Value × (1 + Interest Rate)^n
Present Value = Future Value × (1 + r)^n
Compound interest refers to:
Earning interest on both the principal and previously earned interest
Earning interest only on the principal amount
Earning interest once a year
Interest payments made at the end of the period
What is the future value of Php 1,000 invested today at 5% interest for 3 years?
Php 1,157.63
Php 1,105
Php 1,200
Php 1,000
What is the present value of Php 2,000 to be received in 5 years at a 6% discount rate?
Php 1,728
Php 1,400
Php 1,494.51
Php 1,600
Which best describes discounting?
Calculating interest on future investments
Finding the present value of future cash flows
Earning interest on principal only
Paying interest upfront
What increases the future value of an investment?
Increasing the interest rate
Decreasing the interest rate
Reducing the number of periods
Lowering the principal amount
How is simple interest different from compound interest?
Simple interest earns interest only on the principal
Simple interest earns interest on both principal and accumulated interest
Simple interest earns interest on future value
Simple interest earns interest on future cash flows
The time value of money concept is important for:
Short-term loans
Long-term investment decisions
Daily expenses
Regular cash flow management
What is the basic premise of the time value of money?
Money available today is worth more than the same amount in the future
Money available in the future is worth more than the same amount today
Money has the same value over time
Future money is more valuable than money today
What does "PV" stand for in the time value of money formula?
Principal Value
Present Value
Predicted Value
Profitable Value
What does "FV" represent in time value of money calculations?
Future Value
Forecasted Value
Fund Value
Final Value
What does "r" represent in time value of money equations?
Rate of inflation
Interest rate
Return rate
Recurring rate
In the time value of money, what does "n" represent?
Number of payments
Number of periods
Number of future investments
Number of interest payments
What is the term for determining the current value of future cash flows?
Forecasting
Discounting
Compounding
Interest calculation
What happens to the present value when the discount rate increases?
Present value increases
Present value decreases
Present value remains the same
Present value becomes zero
What happens to the future value when the interest rate increases?
Future value decreases
Future value increases
Future value stays the same
Future value becomes zero
What does "annuity" refer to in time value of money?
A series of unequal payments made at irregular intervals
A series of equal payments made at regular intervals
A one-time investment made at the start
A series of payments made at irregular intervals
What is the term for the difference between the present value and future value?
Interest
Discount
Return
Yield
What is the future value of Php 1,000 invested at 5% for 2 years with simple interest?
Php 1,100
Php 1,150
Php 1,200
Php 1,050
What is the present value of Php 2,000 to be received in 3 years at a discount rate of 5%?
Php 1,728
Php 1,500
Php 1,900
Php 1,550
What does "compounding frequency" refer to?
How often interest is calculated and added per year
The number of years an investment is held
The interest rate applied to investments
The rate of return for an investment
If an investment is compounded annually, how many compounding periods are there in 5 years?
5 periods
10 periods
2 periods
1 period
What effect does more frequent compounding have on the future value?
It decreases the future value
It increases the future value
It has no effect on the future value
It reduces the interest rate
What is a perpetuity?
A one-time investment made today
An annuity with infinite payments
A series of payments made over a fixed period
An investment made at regular intervals
What is the effective annual rate (EAR)?
The nominal interest rate of an investment
The actual interest rate after adjusting for compounding
The interest rate without accounting for compounding
The rate of return before inflation
What is the difference between nominal interest rate and effective interest rate?
The nominal interest rate accounts for compounding
The nominal interest rate is higher than the effective interest rate
The nominal interest rate does not account for compounding, while the effective interest rate does
The nominal interest rate and effective interest rate are always the same
What is a growing annuity?
A series of payments that grow at a constant rate over time
A series of payments that decrease over time
A one-time investment made at regular intervals
An annuity with fixed payments
What is a growing perpetuity?
A stream of payments that grow at a constant rate indefinitely
A series of equal payments made indefinitely
A one-time investment that grows continuously
An annuity with decreasing payments
What is a discount rate?
The rate used to calculate future cash flows
The rate used to calculate the present value of future cash flows
The rate of return for investments
The rate used to calculate simple interest
What is the impact of a higher discount rate on the present value?
Increases present value
Decreases present value
Has no impact on present value
Decreases future value
What is the present value of Php 1,000 to be received in 10 years at a 6% discount rate?
Php 1,000
Php 500
Php 558.39
Php 600
What happens to the present value of a future cash flow when the number of periods increases?
The present value increases
The present value decreases
The present value remains the same
The present value doubles
How does inflation affect the time value of money?
Inflation decreases the value of future money
Inflation increases the value of future money
Inflation has no effect on future money
Inflation makes present money less valuable
