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Brilliant_brown [7]
2 years ago
8

Claudia, a legal assistant, has been vested by her employer after having worked with the employer for ten years. This implies th

at she __________.
a. she can transfer her entire pension fund balances to a new employer’s plan if she moves to a new company
b. she will receive the amounts contributed by both the employer and herself when she retires
c. she will receive the maximum amount of pension available under her company’s retirement plan when she retires
d. she will receive the funds her employer has contributed to the retirement plan only if she is a member of the company while retiring
Business
1 answer:
galben [10]2 years ago
4 0

Answer: b. she will receive the amounts contributed by both the employer and herself when she retires

Explanation:

Since Claudia, has been vested by her employer after having worked with the employer for ten years, she will receive the amounts contributed by both the employer and herself when she retires

In this case, Claudia is vested and has the right to claim her funds in the retirement plan since she has worked for ten years.

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Digg Co. installs a manufacturing machine in its factory at the beginning of the year at a cost of $36,000. The machine's useful
Nastasia [14]

Answer:

Annual depreciation (year 1)= $1,400

Explanation:

Giving the following information:

Buying price= $36,000.

Useful units= 300,000 units of product.

Salvage value= $6,000

During its first year, the machine produces 14,000 units of product.

To calculate the depreciation expense for the first year under the units of production method, we need to use the following formula:

Annual depreciation= [(original cost - salvage value)/useful life of production in units]*units produced

Annual depreciation= [(36,000 - 6,000)/300,000]*14,000

Annual depreciation= 0.1*14,000= $1,400

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Stretch goals" can be described as
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2 years ago
Charlie's brother, Alexander, also consumes apples (A) and bananas (B). Alexander's utility function happens to be U(A, B) = 5A
Andrei [34K]

Solution :

U(A, B) = 5A + 2B

a). Bundles (40, 5) = U ( _____ , 2), lie on the same indifference curve. Suppose missing numbers is x.

So, U(40, 5) = U(x, 2)

   (40 x 5) + (2 x 5) = 50x + (2 x 2)

     210 - 4  = 5x

       x = 41.2

So Alexander has 40 apples and 5 bananas. The indifference curve though (40, 5) also include bundle.

Therefore, (41.2, 2)

b). $MRS_{BA} = \frac{MU_B}{MU_A}$

                  $=\frac{\delta U/\delta B}{\delta U/\delta A}$

                  $=\frac{2}{5}$

                 = 0.4

So Alexander  has 40 apples and 5 bananas with this bundle. Alexander would like to give up 0.4 unit apples for a banana.

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