Understanding the TI-84 TVM Solver for Annuities

This video tutorial demonstrates how to use the TI-84 TVM Solver to calculate the present value of a payout annuity. The example involves withdrawing $35,000 annually for 15 years from an account earning 5% interest. The tutorial covers setting up the TVM Solver, entering necessary values, and calculating the present value, total money withdrawn, and interest earned. The process involves understanding the compounding frequency and using the calculator to solve for the present value, ensuring accurate financial planning.

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

• To calculate the future value of an investment

• To determine the present value of a payout annuity

• To find the interest rate of a savings account

• To compute the monthly payment of a loan

Which key sequence is used to access the TVM Solver on the TI-84 calculator?

• Apps > Finance > TVM Solver

• Mode > Finance > TVM Solver

• 2nd > Finance > TVM Solver

• Math > Finance > TVM Solver

What value is entered for the interest rate in the TVM Solver?

• 4%

• 3%

• 5%

• 6%

Why is the present value result negative in the TVM Solver?

• Because it is an error in calculation

• Because it represents a future payment

• Because it is a positive cash flow

• Because it represents an amount to be paid today

How much money is needed in the account at the beginning to withdraw $35,000 annually for 15 years?

• $525,000

• $400,000

• $363,900

• $350,000

What is the total amount of money withdrawn from the account over 15 years?

• $550,000

• $525,000

• $500,000

• $575,000

How is the total money withdrawn from the account calculated?

• By multiplying the annual withdrawal by the number of years

• By adding the initial deposit to the interest earned

• By subtracting the interest from the initial deposit

• By dividing the future value by the number of years

What is the total interest earned over the 15-year period?

• $161,700

• $175,000

• $150,000

• $200,000

How is the interest earned calculated in this example?

• By multiplying the interest rate by the initial deposit

• By subtracting the initial deposit from the total withdrawals

• By dividing the total withdrawals by the number of years

• By adding the initial deposit to the total withdrawals

What is the initial deposit required to achieve the desired withdrawals?

• $365,000

• $364,000

• $363,900

• $363,462