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AnnyKZ [126]
3 years ago
5

KaiLynn has total job benefits of $41,000 per year in her sales job. She pays $63 each month for a cell phone for work. She is a

lso required to purchase samples kits which cost $235 each. If KaiLynn paid for 4 samples kits last year, what was her total employment compensation? a. $39,304 b. $40,060 c. $40,244 d. $42,696 Please select the best answer from the choices provided A B C D
Business
1 answer:
alukav5142 [94]3 years ago
7 0

Answer: a. $39,304

Explanation:

Let us begin by calculating the yearly phone bill.

$63 per month so that is

= 63*12

= $756

A total of $756 per year is spent on the company phone.

Kailynn buys 4 sample kits at $235 per kit.

= 235*4

= $940 in total for the kits last year.

Add the two figures to get her total expenditure from the company.

=940+756

= $1696

Subtract this from her total job benefits,

=$41,000 - $1696

= $39,304

$39,304 was her total employment compensation.

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A stock has had the following year-end prices and dividends:Year Price Dividend1 $ 64.73 â 2 71.60 $ .68 3 77.40 .73 4 63.67 .79
balandron [24]

Answer:

Arithmetic average return = 7.23%

Geometric average return=6.44%

Explanation:

Calculation for the Arithmetic average return

First step is to calculate the return for each year

Using this formula

Return=(Current year price amount-Previous price amount + Current year dividend)/ Previous year price amount ×100

Let plug in the formula

Year 1 Return= ($71.60-$64.73 + $.68) / $64.73

Year 1 Return=$7.55/$64.73

Year 1 Return= 11.66%

Year 2 Return= ($77.40-$71.60 + $.73) / $71.60

Year 2 Return=$6.53=$71.60

Year 2 Return = 9.12%

Year 3 Return= ($63.67-$77.40 +$ .79) / $77.40 Year 3 Return=$-12.94/$77.40

Year 3 Return=-16.72%

Year 4 Return= ($73.91-$63.67 +$ .88) / $63.67

Year 4 Return=$11.12/$63.67

Year 4 Return = 17.47%

Year 5 Return= ($83.75-$73.91 + $.95) / $73.91 Year 5 Return=$10.79/$73.91

Year 5 Return= 14.60%

The second step is to calculate the arithmetic average return

Using the formula

Arithmetic average return = (Addition of the each year return percentage /Numbers of years)

Let plug in the formula

Arithmetic average return (.1166 + .0912-.1672 + .1747 + .1460) / 5

Arithmetic average return =0.3613/5

Arithmetic average return = .0723 ×100

Arithmetic average return = 7.23%

Calculation for the geometric average return

Using this formula

Geometric average return=(1+Each year return percentage)^1/Numbers of years-1)

Let plug in the formula

Geometric average return== [(1 + .1166)×(1 + .0912)×(1-.1672)×(1 + .1747)×(1 + .1460)]^1/5-1

Geometric average return=[(1.1166)×(1.0912)(0.8328)×(1.1747)×(1.146)]^1/5-1

Geometric average return=(1.366011)^1/5-1

Geometric average return=1.0644

Geometric average return=1.0644-1

Geometric average return=0.0644

Geometric average return=0.0644 ×100

Geometric average return=6.44%

Therefore the Arithmetic average return is 7.23% while Geometric average return is 6.44%.

3 0
3 years ago
The ultimate goal of the capital budgeting process is to​ ________. A. list the projects and investments that a company plans to
Tanzania [10]

Answer:

The correct option which represents the ultimate goal of capital budgeting is D) .

Explanation:

Capital budgeting is a kind of planning process which an organization undertakes to see if the investments or projects ( usually long term ) they are considering to invest in are worth funding . This process actually begins with the compiling a list of potential future projects. The ultimate goal of this process is to estimate what would be the effect on organizations cash flow , if a project is accepted or rejected.

8 0
3 years ago
Problem solving is often considered a
Troyanec [42]
Solution , explanatory , inquiring
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3 years ago
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To the following:
vlabodo [156]
Generous- Selfish
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7 0
3 years ago
Clampett, Inc., has been an S corporation since its inception. On July 15, 2020, Clampett, Inc., distributed $44,000 to J.D. His
Serjik [45]

Answer:

-$8,600

Explanation:

Data provided in the question:

Distributions = $44,000

Basis = $42,000

Amount of ordinary income allocated = $10,600

Now,

Capital gain from distribution in excess of basis

= Distribution - Basis -  Amount of ordinary income allocated

= $44,000 - $42,000 - $10,600

= -$8,600

here, negative sign depicts there is a capital loss

8 0
3 years ago
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