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rewona [7]
3 years ago
9

Carmen's golf score is 6 strokes less than Linda's. Their two scores total 156. What is each girls score?​

Mathematics
1 answer:
DochEvi [55]3 years ago
5 0

Answer:

Carmen's score is 75 strokes.

Linda's score is 81 strokes.

Step-by-step explanation:

Let the score of Linda be "x".  

<em>It is given that Carmen's golf score is 6 strokes less than Linda's.</em>

Thus, Carmen's score is (x-6).

The total score of the girls is

= x + (x-6) = 2x-6

The total score is given to be 156.

Thus, the equation becomes,

2x-6 = 156

2x= 162

x = 81

<em>Thus Linda's score is 81 and Carmen's score is (156-81) 75.</em>

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Answer:

The selling price is $79.53 .

Step-by-step explanation:

Formula

Profit\ percentage = \frac{Profit\times 100}{Cost\ price}

Let us assume that the cost price be x .

As given

Judy Garland Electronics operate on a net-profile rate of 20% on its printer cables.

If the markup is $8.95 and the overhead is $4.31 .

Selling price = Cost price + Markup price + Overhead price

Putting all the values in the above

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Profit = Selling price - Cost price

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Putting all the values in the above

20 = \frac{13.26\times 100}{x}

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x = \frac{1326\times 100}{20\times 100}

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                    = $ 79.53

Therefore the selling price is $79.53 .

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