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2 years ago

When price increases, the _____________ by consumers decreases if all other influences remain the same.

Business

1 answer:

Irina18 [472]2 years ago

8 0

When price increases, the <u>quantity demanded</u> by consumers decreases if all other influences remain the same.

A price is the quantity of charge or repayment given by using one birthday celebration to every other in go back for goods or offerings. In a few situations, the rate of production has a different call. If the product is "excellent" in the industrial exchange, the payment for this product will likely be known as its "price"

Charge approaches the value or the quantity at which something is valued. An instance of a fee is $1 for three cookies.

The price is the amount that consumers might be willing to pay for a product. Entrepreneurs need to hyperlink the charge to the product's actual and perceived cost, even as additionally considering supply fees, seasonal reductions, competitors' fees, and retail markup.

Learn more about the price here brainly.com/question/24314569

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3 years ago

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Karo-lina-s [1.5K]

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the stock worth is $21.90

Explanation:

Given that;

A company announced that it will be reducing its annual dividend by 2 percent a year for the next five years.

and after that it will maintain a constant dividend of $2 a share.

Also last year, the company paid $2.35 per share.

The objective is to determine the stock worth if there is a requirement of 9.5 percent rate of return.

The price of the stock = $2/0.095

The price of the stock =21.0526

The stock worth is the present value of the price which can be expressed as:

$P = (2.35 \times (1 - 0.02)) \begin {pmatrix} \dfrac{1 - (\dfrac{1 + (-0.02) }{1+0.095})^5 }{0.095-(-0.02)} \end {pmatrix}+ \dfrac{21.0526}{(1+0.095)^5}$

$P = (2.35 \times (0.98)) \begin {pmatrix} \dfrac{1 - (\dfrac{0.98}{1.095})^5 }{0.115} \end {pmatrix}+ \dfrac{21.0526}{(1.095)^5}$

$P = (2.303) \begin {pmatrix} \dfrac{1 - (0.894977)^5 }{0.115} \end {pmatrix}+ \dfrac{21.0526}{1.574}$

$P = (2.303) \begin {pmatrix} \dfrac{1 -0.574195 }{0.115} \end {pmatrix}+ \dfrac{21.0526}{1.574}$

$P = (2.303) \begin {pmatrix} \dfrac{0.425805 }{0.115} \end {pmatrix}+ \dfrac{21.0526}{1.574}$

$P = (2.303) (3.702652174)+ \dfrac{21.0526}{1.574}$

$P = 8.5272+ \dfrac{21.0526}{1.574}$

P = $21.90

Therefore , the stock worth is $21.90

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3 years ago