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Maksim231197 [3]
3 years ago
8

Giselle wants to buy a condo that has a purchase price of $163,000. Giselle earns $2,986 a month and wants to spend no more than

25% of her income on her mortgage payment. She has saved up $33,000 for a down payment. Giselle is considering the following loan option: 20% down, 30 year at a fixed rate of 6.25%. What modification can be made to this loan to make it a viable option, given Giselle’s situation?
Business
1 answer:
galina1969 [7]3 years ago
3 0

Answer:

<u>Giselle should purchase points</u> to lower the interest rate of the mortage, this will make the cuota decrease.

Explanation:

163000 x20% = 32,600

163,000 - 32,600 = 130,040

current mortgage cuota:

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

C \times \frac{1-(1+0.0625/12)^{-30*12} }{0.0625/12} = 130,040\\

C= 800.68

800.68/ 2,986 = 0.2681 = 26.81%

this cuota exeeds the desired amount Giselle wants.

her couta can be as much as 2,986 x 25% = 746.5

<u>Giselle should purchase points</u> to lower the interest rate of the mortage, this will make the cuota decrease.

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Answer:

e) Adonis must pay $270,000 at maturity plus 20 interest payments of $14,850 each.

Explanation:

Based on this information,Adonis Corporation is issuing a coupon paying bond.

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Then we need to find contribution margin per unit of constrained resources with the following formula:

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The <u>Golf Guard</u> would be the least profitable use of this constraint since it has the <u>least contribution margin per unit of constraint, at $32 per unit</u>.

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Contribution Margin per unit = Selling Price per unit - Variable cost per unit

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Contribution Margin per pound 20 (140/7) 40 (160/4) 25 (200/8)

2-b. Which product would be the most profitable use of this constraint?

The <u>Golf Guard</u> would be the <u>most profitable use</u> of this constraint since it has <u>the maximum contribution margin per unit of constraint, ($40 per unit).</u>

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