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djverab [1.8K]
3 years ago
13

A certificate of deposit often charges a penalty for withdrawing funds before the maturity date. If the penalty involves two mon

ths of interest, what would be the amount for early withdrawal on a $20,000, 6 percent CD? (Do not round intermediate calculations. Round your answer to 2 decimal places.)
Business
1 answer:
jeka57 [31]3 years ago
7 0

Answer:

The penalty will be worth $200.

Explanation:

The certificate of deposit is worth $20,000.

The interest rate on it is 6%.

The penalty on early withdrawal is 2 months of interest.

The annual interest

= Annual\ interest\ rate\ \times\ Investment

= 0.06\ \times\ $20,000

= \$ 1,200

The penalty will be

= 2\ months\ of\ interest

= \frac{2}{12}\ \times Annual\ interest

=\frac{2}{12}\ \times\ \$ 1,200

= \$ 200

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The following table presents Generic Motors Company's production budget. GM's inventory policy is to have ending inventory equal
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Answer:

a.

________________________________February__March__April

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b.

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Explanation:

a.

Use the following formula to calculate the Budgeted production

Budgeted Production = Beginning Inventory - Ending Inventory + Busgeted Sales

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Less: Beginning inventory______________2,000__ 3400__ 3600

Add: Budgeted sales _________________ 13,000__17,000_ 18,000

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b.

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The common stock of Zeta Group sells for $42 per share, has a rate of return of 12.2 percent, and a dividend growth rate of 1.8
Soloha48 [4]

Answer:

The amount of the last annual dividend paid is <u>$4.3</u>.

Explanation:

Given:

The common stock of Zeta Group sells for $42 per share, has a rate of return of 12.2 percent, and a dividend growth rate of 1.8 percent annually.

Now, to find the amount of last annual dividend paid.

Let the amount of last annual dividend paid be l.

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Rate of return (r) = 12.2\%.

Rate of dividend growth (g) = 1.8\%.

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p=\frac{l(1+g)}{r-g}

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42=\frac{l(1+0.018)}{0.122-0.018}

42=\frac{l\times 1.018}{0.104}

<em>Multiplying both sides by 0.104 we get:</em>

<em />4.368=1.018l<em />

<em>Dividing both sides by 1.018 we get:</em>

4.3=l

l=\$4.3.

Therefore, the amount of the last annual dividend paid is $4.3.

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