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MrMuchimi
2 years ago
8

Low Carb Diet Supplement Inc. has two divisions. Division A has a profit of $156,000 on sales of $2,010,000. Division B is able

to make only $28,800 on sales of $329,000. Based on the profit margins (returns on sales), which division is superior
Business
1 answer:
Agata [3.3K]2 years ago
4 0

Based on the profit margins (returns on sales), the division that is superior is: Division B.

<h3>Profit margins:</h3>

Using this formula

Profit margins=Profit/Sales ×100

Let plug in the formula

Division A

Profit margin=$156,000/$2,010,000×100

Profit margin=7.76%

Division B:

Profit margin=$28,800/$329,000×100

Profit margin=8.75%

Based on the above calculation division B has the highest profit margin of 8.75%.

Inconclusion based on the profit margins (returns on sales), the division that is superior is: Division B.

Learn more about profit margin here:brainly.com/question/10218300

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3 years ago
The _____ is a law passed in 1914 that seeks to prevent practices that may cause injury to customers, that cannot be reasonably
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The Federal Trade Commission Act is a law passed in 1914.

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3 years ago
The person or group most responsible for a product meeting is:
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Answer:

both the leader and the participants.

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4 years ago
Rachel Dawkins has ​$26,000 invested in stock A and stock B. Stock A currently sells for ​$50 a share and stock B sells for ​$60
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Answer:

Stock A = 400 and Stock B = 100

Explanation:

Rachel invested $26,000 in stock A and stock B at $50 and $60 respectively. The first equation will be:

⇒ 26,000 = A50 + B60 (equation 1)

After some time,

  • The stock A increases by 50% which means the value of stock A currently is (50 x 150%) = $75
  • The stock B doubles in value which means the value of stock B currently is (60 x 2) = $120

The total worth of the both stock is now $42,000. The second equation will be:

⇒ 42,000 = A75 + B120 (equation 2)

We have 2 equations now,

⇒ 26,000 = A50 + B60 (equation 1)

⇒ 42,000 = A75 + B120 (equation 2)

To solve this, multiply equation 1 by -2,

⇒ (-2 x 26,000) = (-2 x A50) + (-2 x B60)

⇒ -52,000 = -A100 - B120 (equation 3)

Solve equation 2 and 3 to compute the value of A:

⇒  42,000 = A75 + B120

⇒ -<u>52,000 = -A100 - B120</u>

⇒ -10,000 = -A25

⇒ A = -10,000/-25

⇒ A = 400

Substitute the value of A in any of the above equation to compute B, let's say in equation 1:

⇒ 26,000 = A50 + B60

⇒ 26,000 = (400)50 + B60

⇒ 26,000 = 20,000 + B60

⇒ B60 = 26,000 - 20,000

⇒ B60 = 6,000

⇒ B = 6,000/60

⇒ B = 100

7 0
4 years ago
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4 years ago
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