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2 years ago

What should tom notice about the cholesterol content of these foods?

Business

1 answer:

pentagon [3]2 years ago

6 0

Given:

Canned salmon without bones or skin: 2 oz, Calories 60, total fat 0.5 grams, saturated fat 0 grams, trans fat 0 grams, cholesterol 20 milligrams, protein 13 grams. 

Cheddar cheese: 1 oz, Calories 110, total fat 9 grams, saturated fat 5 grams, trans fat 0 grams, cholesterol 30 milligrams, protein 7 grams.

Lite Havarti cheese: 1 oz, Calories 80, total fat 4 grams, saturated fat 3 grams, trans fat 0 grams, cholesterol 15 milligrams, protein 8 grams.

Pepperoni: 10 slices, Calories 130, total fat 11 grams, saturated fat 4.5 grams, trans fat 0 grams, cholesterol 30 milligrams, protein 7 gram.

Peanut butter: 2 T, Calories 200, total fat 15 grams, saturated fat 3 grams, trans fat 0 grams, cholesterol 0 milligrams, protein 9 grams.

Egg: 1 whole, Calories 80, total fat 5 grams, saturated fat 1.5 grams, trans fat 0 grams, cholesterol 200 milligrams, protein 7 grams.

Sliced deli roast beef: 2 oz, Calories 80, total fat 2 grams, saturated fat 0.5 grams, trans fat 0 grams, cholesterol 25 milligrams, protein 13 grams.

Tom noticed that all these foods contains high cholesterol, such as:

Canned salmon without bones or skin cholesterol 20 milligrams

Cheddar cheese cholesterol 30 milligrams

Lite Havarti cheese cholesterol 15 milligrams

Pepperoni cholesterol 30 milligrams

Egg cholesterol 200 milligrams, and;

Sliced deli roast beef cholesterol 25 milligrams

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The Flores Family loves to go sailing on the weekends. Mr. Flores has decided to purchase a more spacious sailboat. The sailboat

zavuch27 [327]

Answer:

$367.86

Explanation:

To calculate this, we use the formula for calculating future value annuity (FVA) due as follows:

FV = M × {[(1 + r)^n - 1] ÷ r} × (1 + r) ................................. (1)

Where,

FV = Future value of an annuity or the cost of sailboat = $20,000

M = Amount of each annuity or to deposit monthly = ?

r = Monthly interest rate = 0.06 ÷ 12 = 0.005

n = number of months = 4 years × 12 = 48

Substituting the values into equation (1), we have:

20,000 = M × {[(1 + 0.005)^48 - 1] ÷ 0.005} × (1 + 0.005)

20,000 = M × 54.3683213801713

Making M the subject of the formula and solve, we have:

M = 20,000 ÷ 54.3683213801713 = $367.86

Therefore, Mr. Flores should deposit $367.86 in this account at the beginning of each month to be able to pay cash for the sailboat in 4 years.

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2 years ago

You’ve just joined the investment banking firm of Dewey, Cheatum, and Howe. They’ve offered you two different salary arrangement

ddd [48]

Answer:

a. 1st option

No. of periods = 2*12 = 24 months

Annual interest rate = 7%, compounded monthly

so, monthly interest rate = rm = 7%/12

This is an annuity with a cash flow of $6100 per month for 24 months

C = 6100, no. of periods = n = 24, monthly rate = rm = 7%/12 = 0.00583333333333333

The value of present annuity can be find out using the given formula:

PVAnnuity = (C/rm)*[1-(1+rm)-n]

PVAnnuity = (6100/(7%/12)) * [1-(1+(7%/12))-24]

PVAnnuity = 1045714.28571429*0.130288079225785 = 136244.105704678

Answer -> Present value of first option = $136244.11

b. 2nd option

In 2nd option, there is an amount that is paid today and also, there is an annuity, with monthly cash flow of $5100 for 24 months. Current value of this option will be the sum of C0 and the current value of the annuity .

Amount paid today as signing bonus = C0 = $25000

Annuity -> C = 5100, rm = 7%/12, n = 24

PVannuity = (5100/(7%/12))*[1-(1+(7%/12))-24] = 874285.714285714*0.130288079225785 = 113909.006408829

The current value of the 2nd option = C0 + PVAnnuity = 25000 + 113909.006408829 = 138909.006408829

Answer -> Present value of the 2nd option = $138909.01

Explanation:

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2 years ago

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