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Westkost [7]
3 years ago
13

Terry Dactal has compiled the financial information displayed below. Which of the following is Terry’s net worth? Salaries $72,4

00 Credit Card Balance $8,600 Cash on Hand $1,500 Utilities paid to date $8,450 Coin Collection $2,350 Jewelry value $8,500 Home value $335,000 Auto loan balance $14,300 Stock Portfolio value $18,500 1967 Ford Mustang value $40,900 Grocery Expenses $7,550 Checking account $3,200 Mortgage Balance $278,600 Property Taxes owed $1,750 Mortgage loan payments made $19,500 Student loan balance $26,200 New York vacation expenses paid $4,200 Auto loan payments paid $6,600 Income taxes paid-to-date $9,100 Clothing/entertainment expense $5,000 Interest earned $400 Insurance premiums paid $5,500
Business
1 answer:
Mashutka [201]3 years ago
3 0

Answer: $80,500

Explanation:

A person's net worth is their Net assets less their liabilities.

Terry's assets include:

Cash on hand, Coin collection, Home value, Jewellery, stock portfolio, 1967 Ford Mustang, Checking account

Terry's liabilities include:

Credit card balance, Auto loan balance, Mortgage balance, Property taxes owed, Student loan balance.

Net worth is therefore:

= (1,500 + 2,350 + 335,000 + 8,500 + 18,500 + 40,900 + 3,200) - (8,600 + 14,300 + 278,600 + 1,750 + 26,200)

= $80,500

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- What is the conventional wisdom when it comes to what good debt is vs. bad debt?
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4 0
3 years ago
Georgina consumes only grapefruits and pineapples. Her utility function is U (x comma y )equals x to the power of 0.8 end expone
vlabodo [156]

Answer:

21

Explanation:

Given that:

The utility function U(x, y) = x^{0.8} y^{0.2}

The budget line income is:

105=4x +3y

The equation MRTS is:

\dfrac{MU_x}{MU_y } =\dfrac{ Px}{Py}

where;

MU_x(x,y) = 0.8 \times x^{0.8-1}\times y^{0.2} \\ \\ \implies 0.8 \times x^{-0.2}\times y^{0.2}

MU_y(x,y) = 0.2 \times x^{0.8}\times y^{0.2-1} \\ \\ \implies 0.8 \times x^{0.8}\times y^{-0.8}

and:

P_y= 3

P_x = 4

∴

Using the equation MRTS:

\dfrac{MU_x}{MU_y } =\dfrac{ Px}{Py}

\dfrac{ 0.8 \times x^{-0.2}\times y^{0.2} }{0.8 \times x^{0.8}\times y^{-0.8}} = \dfrac{4}{3}

\dfrac{4y }{x} = \dfrac{4}{3}

4x = 12y

x = 12y/4

x = 3y

Replacing the value of x into the budget line income, we have:

105 = 4x + 3y

105 = 4(3y) + 3y

105 = 12y + 3y

105 = 15y

y = 105/15

y = 7

Then, from x = 3y

x = 3(7)

x = 21

Thus, she will consume 21 gapefruits

5 0
3 years ago
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