Future Value of Annuity Using TI-84 TVM Solver

This video tutorial demonstrates how to calculate the future value of an annuity using the TI-84 TVM Solver. It provides a step-by-step guide on entering values into the solver, including the number of compounds, interest rate, present value, and payment. The example used involves depositing $4000 annually at an 8% interest rate compounded annually over 30 years. The tutorial concludes with solving for the future value, resulting in an account balance of $453,132.84.

What is the main objective of using the TI-84 TVM Solver in this tutorial?

• To find the interest rate of an annuity

• To determine the future value of an annuity

• To compute the number of payments in an annuity

• To calculate the present value of an annuity

Which menu option should you select first to access the TVM Solver on a TI-84 calculator?

• Math

• Finance

• Stat

• Graph

How is the number of compounding periods (N) calculated for annually compounded interest over 30 years?

• 30 times 12

• 30 times 1

• 30 times 2

• 30 times 4

What interest rate should be entered into the TVM Solver for this example?

• 8%

• 7%

• 6%

• 9%

What is the present value of the account at the start of the calculation?

• $4,000

• $8,000

• $0

• $400

How should the annual payment of $4,000 be entered into the TVM Solver?

• As a percentage

• As a positive value

• As a zero value

• As a negative value

What does P/Y represent in the TVM Solver settings?

• Profit per year

• Payments per year

• Principal per year

• Percentage per year

What is the future value of the annuity after 30 years?

• $400,000.00

• $453,132.84

• $500,000.00

• $350,000.00

Why is the future value amount positive in the TVM Solver?

• Because it is the initial deposit

• Because it represents a loss

• Because it is the amount owed

• Because it is the amount received

What is the significance of the future value calculated in this tutorial?

• It shows the total interest earned

• It indicates the total amount deposited

• It calculates the monthly payment required

• It represents the account balance after 30 years