Tax-deferred annuities work like this: If, for example, you plan to set aside $400 per month for your retirement in 30 years in a tax-deferred plan, the $400 is not taxed now, so all of the $400 is invested each month. In a non deferred plan, the $400 is first taxed and then the remainder is invested. So, if your tax bracket is 25%, after you pay taxes, you would have only 75% of the $400 to invest each month. However, in the tax-deferred plan, all of your money is taxed when you withdraw the money. In the non deferred plan, only the interest that you have earned is taxed. In Exercises 49-54, we give the amount you are setting aside in an ordinary annuity each month, your current tax rate, the number of years you will contribute to the annuity, and your tax rate when you begin withdrawing from the annuity. Answer the following questions for each situation: a. Find the value of the tax-deferred and the non deferred accounts. b. Calculate the interest that was earned in both accounts. This will be the value of the account minus the payments you made. c. If you withdraw all money from each account and pay the relevant taxes, which account is better and by how much? Monthly Payment Number of Years Annual Interest Rate Current Tax Rate Future Tax Rate $600 30 4.6% 25% 25%
Tax-deferred annuities work like this: If, for example, you plan to set aside $400 per month for your retirement in 30 years in a tax-deferred plan, the $400 is not taxed now, so all of the $400 is invested each month. In a non deferred plan, the $400 is first taxed and then the remainder is invested. So, if your tax bracket is 25%, after you pay taxes, you would have only 75% of the $400 to invest each month. However, in the tax-deferred plan, all of your money is taxed when you withdraw the money. In the non deferred plan, only the interest that you have earned is taxed. In Exercises 49-54, we give the amount you are setting aside in an ordinary annuity each month, your current tax rate, the number of years you will contribute to the annuity, and your tax rate when you begin withdrawing from the annuity. Answer the following questions for each situation: a. Find the value of the tax-deferred and the non deferred accounts. b. Calculate the interest that was earned in both accounts. This will be the value of the account minus the payments you made. c. If you withdraw all money from each account and pay the relevant taxes, which account is better and by how much? Monthly Payment Number of Years Annual Interest Rate Current Tax Rate Future Tax Rate $600 30 4.6% 25% 25%
Solution Summary: The author explains that an annuity is a regular stream of equal payments, made at equal intervals. The future value depends upon interest rate, size, and number of payments.
Tax-deferred annuities work like this: If, for example, you plan to set aside $400 per month for your retirement in 30 years in a tax-deferred plan, the $400 is not taxed now, so all of the $400 is invested each month. In a non deferred plan, the $400 is first taxed and then the remainder is invested. So, if your tax bracket is 25%, after you pay taxes, you would have only 75% of the $400 to invest each month. However, in the tax-deferred plan, all of your money is taxed when you withdraw the money. In the non deferred plan, only the interest that you have earned is taxed.
In Exercises 49-54, we give the amount you are setting aside in an ordinary annuity each month, your current tax rate, the number of years you will contribute to the annuity, and your tax rate when you begin withdrawing from the annuity. Answer the following questions for each situation:
a. Find the value of the tax-deferred and the non deferred accounts.
b. Calculate the interest that was earned in both accounts. This will be the value of the account minus the payments you made.
c. If you withdraw all money from each account and pay the relevant taxes, which account is better and by how much?
Students were asked to simplify the expression (secØ - cosØ)/secØ Two students' work is given.Student A: step 1 secØ/secØ - cosØ/secØstep 2 cosØ/1 - (1/cosØ)step 3 1 - cos^2Østep 4 sin^2ØStudent B: step 1 (1/cosØ)-cosØ)/secØstep 2 (1 - cos^2Ø/cosØ)/secØstep 3 sin^2Ø/cos^2Østep 4 tan^2ØPart A: Which student simplified the expression incorrectly? Explain the errors that were made or the formulas that were misused.Part B: Complete the student's solution correctly, beginning with the location of the error.
Although 330° is a special angle on the unit circle, Amar wanted to determine its coordinates using the sum and difference formulas.Part A: Determine cos 330° using the cosine sum identity. Be sure to include all necessary work.Part B: Determine sin 330° using the sine difference identity. Be sure to include all necessary work.
A public health researcher is studying the impacts of nudge marketing techniques on shoppers vegetables
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