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exis [7]
3 years ago
8

Good Y is a normal good. If the average income of those who buy good Y rises, the _____________ curve for good Y will shift ____

________ resulting in a(n) _____________ in the equilibrium price of Y and a(n) ____________ in the equilibrium quantity of Y.
Business
1 answer:
Margarita [4]3 years ago
8 0

Answer:

Blank 1: Demand

Blank 2: Right

Blank 3: Increase

Blank 4: Increase

Explanation:

Good Y is a normal good. If the average income of those who buy good Y rises, the <u>demand</u> curve for good Y will shift <u>right</u> resulting in a(n) <u>increase</u> in the equilibrium price of Y and a(n) <u>increase</u> in the equilibrium quantity of Y.

This is explained from the graph given below:

Download docx
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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
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Answer:

I would suggest he decrease the sales price.

Explanation:

Because it will might make people rush the product due to its low price compared to other products of another brand.

The low price will create a high demand for the product therefore causing the quantity of the products being produced to increase.

The quality of the product will be very good since the quality is not being reduced only the price therefore it might result in not having the maximum profit needed.

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hope it's help you ok have a good day

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