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lbvjy [14]
2 years ago
7

In 2020, Ensley drove her automobile 28,500 miles. She incurred the following expenses during the year related to the automobile

: Gas and oil, lubrication: $1,800 Insurance: $980 Repairs: $360 Licenses and registration fees: $50 Business parking and tolls: $170 She uses the automobile 80% for business. Based on the data, Ensley's automobile deduction under the actual cost method is $fill in the blank 1.
Business
1 answer:
JulsSmile [24]2 years ago
4 0

Answer: $2722

Explanation:

Ensley's automobile deduction under the actual cost method is calculated below:

Gas and oil = $1800

Add: Insurance = $980

Add: Repairs = $360

Add: Licenses and registration fees = $50

Total Expenses = $3190

We then calculate the business usage which will be:

= 80% of $3190

= 0.8 × $3190

= $2552

We then add the cost of business parking and tolls, then the total deduction will be:

= $2552 + $170

= $2722

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A firm has estimated the following demand function for its product:
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Answer:

(i) Q=300

(ii) Elasticity of Demand=-3.33 (elastic)

(iii) Income Elasticity= 2.5 (normal good)

(iv) Advertising Elasticity: 1.5

Explanation:

The Demand function is given by

Q=100-5P+5I+15A

(1) To solve (i) we need to replace P = 200, I = 150, and A = 30 in the demand equation:

Q=100-5(200)+5(150)+15(30)=300

(2) To find the price elasticity (how much quantity demanded changes with price) we use the point price elasticity formula

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From the above equation we get: \frac{\Delta Q}{\Delta P}=-5

Replacing in the elasticity formula

\eta_{Price}=-5\frac{200}{300}=|-3.33|>1

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(3) For income elasticity (how much quantity demanded changes with income), we proceed similarly as above. But the derivative is respect to income

\eta_{Income}=\frac{\Delta Q}{\Delta I}\frac{I}{Q}=5\frac{150}{300}=2.5>1[/tex]

Which is bigger than one, denoting this is a normal good because it's bigger than one.

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\eta_{advertising}=\frac{\Delta Q}{\Delta A}\frac{A}{Q}=15\frac{30}{300}=1.5

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