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Sindrei [870]
3 years ago
11

Buying a new car can create a financial challenge because...

Business
2 answers:
Mamont248 [21]3 years ago
8 0

B. Car payments must become part of the budget.

MariettaO [177]3 years ago
4 0

Answer:

Its B on edgen

Explanation:

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Anthony owns a landscaping business that has 4 employees. His company is able to earn revenue of​ $600 per day. He knows that if
svetoff [14.1K]

Answer:

What is the question?

Explanation:

I suppose that is if it is profitable to hire the new worker, according to microeconomics this decision must be based in something called marginal income and must be compare with the marginal cost because they can increase the income but not the profit depending of the cost of the new worker.

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3 years ago
The market price of a bond issued at a premium is the present value of its principal amount at the market rate of interest:
Goryan [66]

Answer:

D. In addition to the present value of all future interest payments at the market (effective) interest rate

Explanation:

Hope this helps you :)

5 0
3 years ago
If equity is $368,000 and liabilities are $186,000, then assets equal:
Grace [21]
By definition we have that the capital is equal to the Assets minus the liabilities.
 In other words, we have:
 C = A-P
 Where,
 A = Assets
 P = Liabilities
 C = Capital
 Clearing assets:
 A = C + P
 A = 368000 + 186000
 A = 554000
 answer:
 The assets are $ 554,000
8 0
3 years ago
Diogo has a utility function,U(q1, q2) = q1 0.8 q2 0.2,where q1 is chocolate candy and q2 is slices of pie. If the price of slic
guapka [62]

Answer:

(0.5 \times 8q_2)+q_2=100\\\\5q_2=100\\\\q_2=20

since q_2 = 20

q_1 = 8*20\\\\q_1=160

Explanation:

U(q₁ q₂)

q_1^{0.8}q_2^{0.2}\\\\P_1= \$0.5 \ P_2=\$1 \ Y=100

Budget law can be given by

P_1q_1+P_2q_2=Y\\\\0.5q_1+q_2=100

Lagrangian function can be given by

L=q_1^{0.8}q_2^{0.2}+ \lambda (100-0.5q_1-q_2)

First order condition csn be given by

\frac{dL}{dq} =0.8q_1^{-0.2}q_2^{0.2}-0.5 \lambda=0\\\\0.5 \lambda=0.8q_1^{-0.2}q_2^{0.2}---(i)

\frac{dL}{dq} =0.2q_1^{0.8}q_2^{-0.8}- \lambda=0\\\\ \lambda=0.2q_1^{0.8}q_2^{-0.8}---(ii)

\frac{dL}{d \lambda} =100-0.5q_1-q_2=0\\\\0.5q_1+q_2=100---(iii)

From eqn (i) and eqn (ii) we have

\frac{0.5 \lambda}{\lambda} =\frac{0.8q_1^{-0.2}q_2^{0.2}}{0.2q_1^{0.8}q_2^{-0.8}} \\\\0.5=\frac{4q_2}{q_1}\\\\q_1=8q_2}

Putting q_1=8q_2 in euqtion (iii) we have

(0.5 \times 8q_2)+q_2=100\\\\5q_2=100\\\\q_2=20

since q_2 = 20

q_1 = 8*20\\\\q_1=160

3 0
3 years ago
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