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Likurg_2 [28]
3 years ago
11

Ms. Z has decided to invest $75,000 in state bonds. She could invest in State A bonds paying 5 percent annual interest or in Sta

te R bonds paying 5.4 percent annual interest. The bonds have same risk , the interest from both is exempt from federal income tax. Because Ms. Z is a resident of State A , she would not pay State A's 8.5 percent personal income tax on the State A bond interest, but she would pay this tax on the State R bond interest .Ms. Z can deduct any State tax payments in the computations of her federal taxable income , and her federal marginal rate is 33 percent. Should Ms. Z invest in the State A or State R bonds?
Business
1 answer:
rodikova [14]3 years ago
7 0

Answer:

Ms. Z should invest in the State A.

Explanation:

Coupons from State A = (1 - 0.33)*0.05*75000

                                      = 2512.5

Coupons from State R = (1 - 0.33 - 0.085)*.054*75000

                                     = 2369.25

Therefore, Ms. Z should invest in the State A .

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Purchase discounts are the same as trade discounts true or false
elixir [45]

That statement is false.

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4 0
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A net worth statement, insurance plan, and a budget are all part of a _____. saving and investing plan financial plan savings ac
Vera_Pavlovna [14]
<h3><u>Answer;</u></h3>

Financial plan

<h3><u>Explanation;</u></h3>
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4 0
3 years ago
Read 2 more answers
As part of her retirement planning, Mrs. Campbell purchases an annuity that pays compounded quarterly. If the quarterly payment
melisa1 [442]

Answer: $88289.8

Explanation:

Here's the complete question:

As part of her retirement planning, Mrs. Campbell purchases an annuity that pays 9.5% compounded quarterly. If the quarterly payment is $3,500, how much will Mrs. Campbell have saved in 5 years?

The future value of an annuity will be calculated using the formula:

= A((1+r)^n)-1)/r

Where,

A = the annuity payment = 3500

r = the interest rate = 9.5% compounded quarterly = 9.5% / 4 = 0.095 / 4 = 0.2375

n = the number of time periods = 4 × 5 = 20

We then substitute the values and we will get:

= A((1+r)^n)-1)/r

= 3000 × (1.02375^20-1) / 0.02375

= $88289.8

7 0
2 years ago
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