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NikAS [45]
3 years ago
11

QUESTION 5 A and B are substitute goods, but A and C are complementary goods. If the cost of producing A decreases, then the dem

and for both B and C will decrease. both B and C will increase. B will increase and the demand for C will decrease. B will decrease and the demand for C will increase.
Business
1 answer:
goldenfox [79]3 years ago
6 0

Answer:

The correct answer is letter "D": B will decrease and the demand for C will increase.

Explanation:

Substitute goods are those whose quantity demanded are inversely proportional. It implies if the quantity demand for one product increases, the quantity demanded for its substitutes will decrease and vice versa.

Complementary goods' quantities demanded have a directly proportional direction. Thus, if the quantity demanded for one product increases, the quantity demanded for its complementary goods increase as well.

So, <em>the cost of producing good A will bring its prices down causing the quantity demanded for A to increase -demand law. Substitute good B will see its quantity demanded dwindled while complementary good C will see its quantity demanded increased.</em>

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Tickets to a concert are $35 each. In addition to the cost for the tickets ordered, there is a $15 processing charge per order.
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Answer:

Explanation:

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If three sandwiches and two bags of chips cost $22. 00, and two sandwiches and one bag of chips cost $14. 25, how much does a ba
morpeh [17]

A bag of chips will cost $1.25. The price is calculated by making linear equations in two variables and solving them by substitution method.

<h3>What is a linear equation in two variables?</h3>

Linear equation in two variables can be defined as an equation in the form:

\rm ax + by = c , where x and y are variables and a and b are not equal to 0.

For the given problem, let "s" be the cost of a sandwich and "c" be the cost of a chips bag.

Given:

The cost of three sandwiches and two chips bags is $22.00.

Therefore, the 1st equation will be:

\rm 3s +2c = 22                              

The cost of two sandwiches and one chips bag is $14.25.

Therefore, the 2nd equation will be:

\rm 2s + c = 14.25

To calculate the cost of a chips bag, we need to solve equation 1 and equation 2 by the substitution method.

From equation 2, the value of c will be:

\begin{aligned}\rm 2s + c &= 14.25\\\\c &= 14.25 - 2s\end                                   ... (3)

Now we will put  \rm c = 14.25 - 2s  in equation 1:

\begin{aligned} \rm 3s + 2c &= 22\\\\3s + 2(14.25 - 2s) &= 22\\\\3s + 28.50 - 4s &= 22\\\\-s + 28.50 &= 22\\\\s &= 28.50 - 22\\\\s &= \$6.50\end

On substituting the value of s in equation 3:

\rm  c = 14.25 - 2s \\\\c = 14.25 - 2(6.50)\\\\c = 14.25 - 13\\\\c = \$1.25

Therefore the cost of a bag of chips is $1.25.

Learn more about linear equations in two variables here:

brainly.com/question/84787

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