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slega [8]
3 years ago
13

Zina Balaskas (57) is single and earned $3,250 in wages. Because she has a large amount of investment income, she would like to

contribute and deduct the largest allowable IRA amount to help reduce her tax liability. She has not yet made a contribution, but will do so before the due date of her return. Zina's maximum traditional IRA deduction is $_____________. $0
Business
1 answer:
Nana76 [90]3 years ago
8 0

Zina's maximum traditional IRA deduction is $3,250.

She could have been entitled to $7,000 since she is 57 if her earnings were more than $3,250.

If Zina is less than 50 years, the maximum deduction for the traditional IRA is $6,000.

Contributions made to traditional IRA are not taxable during the years of contribution.  This is why they are tax-deductible.

Thus, based on Zina's income, the maximum traditional IRA deduction is only $3,250.

Read more about traditional IRA deduction limits at brainly.com/question/2108625

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You have two options to repay a loan. You can repay $6,000 now and $5,940 in one year; or you can repay $12,000 in 6 months. Fin
Brums [2.3K]

Answer:

We will consider positive interest rate which is i=0.21 or i=21%

Explanation:

The formula for Future value is:

FV=PV(1+i)^n

The present value will become:

PV=FV(1+i)^{-n}

where:

n is the number of years

Since the condition is same present value,so the given data form the equation:

6000+5940(1+i)^{-1}=12000(1+i)^{-1/2}

Divide above equation by (1+i)^{-1}

6000(1+i)+5940=12000(1+i)^{1/2}

Let z=(1+i)^{1/2}\\. Above equation will become:

6000z^2+5940=12000z

Rearranging above equation:

5940-12000z+6000z^2=0

Solving the quadratic equation:

z=1.1,    z=0.9

Let z=(1+i)^{1/2}\\ will become:

z=(1+i)^{1/2}\\\\z^2=1+i

i=z^2-1

For z=1.1

i=(1.1)^2-1\\i=0.21

For z=0.9

i=(0.9)^2-1\\i=-0.19

we will consider positive interest rate which is i=0.21 or i=21%

7 0
3 years ago
On September 1, 2017, Hyde Corp., a newly formed company, had the following stock issued and outstanding:• Common stock, no par,
Pavel [41]

Answer:

Common Stock                                  5,000

Additional paid-in Common stock  70,000

Preferred Stock                                15,000

Additional paid-in Preferred stock 22,500

Explanation:

For the common and preferred stock accounts, we multiply the shares outstanding by the face value.

The additional paid-in will be the difference between the par value and the market price of the share at issuance.

<u>Common stock</u>

5,000 issued shares x $ 1 par value = 5,000

<u>Additional paid-in</u>

15 - 1 = 14 additional paid-in per share

5,000 shares x 14 = 70,000

<u>Preferred stock</u>

1,500 issued shares x $ 10 par value = 15,000

<u>Additional paid-on</u>

25 - 10 = 15 additional per share

1,500 x 15 = 22,500

3 0
3 years ago
Your client has been given a trust fund valued at $1.07 million. He cannot access the money until he turns 65 years old, which i
slega [8]

Answer:

285 Months

Explanation:

n = 30 years  × 12 = 360

percent rate = 5.0 % divided by 12 = 0.417.

Now recalling the statement of time value for money,

We have future value = present value × ( 1 + rate) ∧ n

future value = 1, 070,000  × ( 1 + 0.417 )  ∧ 360

future value = 3.33065667 E 60

At age 65, the value 3.33065667 E 60 will be the  present monthly withdrawal at $28,500.

present value of ordinary annuity, = annuity ( 1 - (1 + r) ∧ -n ÷ r

= 3.33065667 E 60  = 28500 (1 - ( 1 + 0.417) ∧ - n ÷ 0.417

= 3.33065667 E 60 ÷ 28500  = (1 - ( 1 + 0.417) ∧ - n ÷ 0.417

1.168651462 E 56 = (1 - ( 1 + 0.417) ∧ - n ÷ 0.417

we now introduce logs to determine the value of n

Solving further, we discovered that n= 285.

Therefore, the number of months it will last one he start to withdraw the money is 285 month

6 0
3 years ago
Intellectual Property can be protected by
mash [69]
The answer you are looking for is copyright
5 0
4 years ago
maximum amount willing to payGenesis Scents has two divisions: the Cologne Division and the Bottle Division. The Bottle Division
Bezzdna [24]

Answer: $2.60

Explanation:

Based on the information given in the question, the maximum amount that the Cologne Division would be willing to pay for each bottle transferred would be the amount that the company can purchase the containers in the external market which is given in the question as $2.60.

That's the highest amount that they can but the containers for. Therefore, the answer is $2.60

8 0
3 years ago
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