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Kobotan [32]
3 years ago
9

To decide where to place the first digit in the quotient ,you can estimate or use_

Business
2 answers:
Alla [95]3 years ago
8 0
Benchmarks!!!!!!!!!!

Lelechka [254]3 years ago
5 0
To decide where to place the first digit in the quotient, you can estimate or use the dividend and the divisor.
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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
Suppose the comparative balance sheets of Windsor, Inc. are presented here. WINDSOR, INC. Condensed Balance Sheet May 31 ($ in m
umka2103 [35]

Answer:

since there is not enough room here, I prepared the comparative balance sheets on an excel spreadsheet.  

Explanation:

WINDSOR, INC.

May 31  2017 2016

($ in millions)

Assets

Current Assets $9,520 $8,720

Property, plant, and equipment (net) $2,010 $1,870

Other assets $1,550 $1,610

Total assets $13,080 $12,200

Liabilities and Stockholders' Equity

Current Liabilities $3,210 $3,320

Long-term liabilities 1,210 1,290

Stockholders' equity 8,660 7,590

Total liabilities and stockholders' equity $13,080 $12,200

Download pdf
4 0
3 years ago
5.
sineoko [7]
Wait im searching for answers
4 0
3 years ago
According to Erik Erikson, in late adulthood, the individual reaches the eighth and final stage of the life span in which one re
Alex777 [14]

Answer:

integrity versus despair

Explanation:

integrity versus despair. In the integrity versus despair process, people reflect on the lives that they have been living and either have a feeling of fullness or a feeling of remorse and despair over the misperformance of their lives.

Erikson's integrity vs. Despair (1982). He is one of the few theoreticians to consider the old age as a developmental stage. This last stage of life is the conflict of dignity vs. despair. Erikson indicates that this phase commences with a mortality sensation

4 0
3 years ago
When the price level rises, the number of dollars needed to buy a representative basket of goods: A. increases, and so the value
muminat

Answer: B. increases, and so the value of money falls.

Explanation: When the price level rises, the number of dollars needed to buy a representative basket of goods<u><em> increases, and so the value of money falls</em></u>. A representative basket of goods refers to a fixed number of consumer goods and services. The price of these goods and services are valued annually. If one or more of these products increase their value you will need more dollars to buy the basket of goods. So, the value of money falls.

7 0
3 years ago
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