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mr_godi [17]
3 years ago
6

The martin family has a disposable income of $90,000 annually. assume that their marginal propensity to consume is 0.8 (the mart

in family spends 80% of new disposable income on consumption) and that their autonomous consumption spending is equal to $10,000. what is the amount of the martin family\'s annual consumer spending?
Business
1 answer:
stiks02 [169]3 years ago
7 0
90000$:100%=x$:80%, x*100=90000*80, x=72000$
The Martin family spends 80% of annual income which is 72000$ and their autonomous consumption spending is 10000$.
So Martin's family annual consumer spending is 72000$+10000$=82000$.
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If I was Frank I wouldn’t have disclosed the information from one company to the next, it is unethical and with an NDA information shouldn’t be passed on. Even though, it may have been an opportunity for the company he got hired and a threat to the company he disclosed the information from.

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The correct answer is letter "B": generalized system of preferences.

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3 years ago
Two years from now, your mother will receive the first of three annual payments of $20,000 from a small business project. If she
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Answer:

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an investor currently has 40,000 portfolio 40% of which is invested in bonds the investor wishes to add funds to the portfolio b
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Answer:

The value of the bonds that the investor should purchase=$10,000

Explanation:

<em>Step 1: Determine current value of portfolio and bonds</em>

Current value of portfolio=$40,000

Current value of bonds=40% of 40,000

Current value of bonds=(40/100)×40,000=$16,000

<em>Step 2: Final value of bonds and portfolio</em>

Final value of bonds=current value of bonds+added value of bonds

where;

current value of bonds=16,000

added value of bonds=X

replacing;

Final value of bonds=16,000+X

Final value of portfolio=current value of portfolio+added value of bonds

where;

current value of portfolio=40,000

added value of bonds=X

replacing;

Final value of portfolio=40,000+X

<em>Step 3: Solve for X</em>

Using the expression;

Proportion of bonds=(final value of bonds/final value of portfolio)×100

where;

proportion of bonds=52%

final value of bonds=16,000+X

final value of portfolio=40,000+X

replacing;

(52/100)=(16,000+X)/(40,000+X)

0.52=(16,000+X)/(40,000+X)

0.52(40,000+X)=16,000+X

20,800+0.52 X=16,000+X

(X-0.52 X)=20,800-16,000

0.48 X=4,800

X=4,800/0.48=10,000

The value of the bonds that the investor should purchase=$10,000

8 0
2 years ago
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