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Question 1 Solve the problem. Mark has $90 to spend on salmon at $5.00 per pound

ID: 3032187 • Letter: Q

Question

Question 1

Solve the problem.

Mark has $90 to spend on salmon at $5.00 per pound and/or chicken at $3.00 per pound. If he buys s pounds of salmon and c pounds of chicken, the equation 5s + 3c = 90 must be satisfied. How much salmon did Mark buy if he bought 15 pounds of chicken?

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Question 2

Solve the problem.

Jon has 833 points in his math class. He must have 68% of the 1400 points possible by the end of the term to receive credit for the class. What is the minimum number of additional points he must earn by the end of the term to receive credit for the class?

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Question 3

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Save

Question 4

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Question 5

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Question 6

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Question 7

Solve the double inequality.

-20 < -4b + 4 and -4b + 4 -4

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Question 8

Solve the equation.

4(y + 2) = 5(y - 7)

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Question 9

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Question 10

Solve the formula for the specified variable.

A = P(1 + nr) for r

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Question 11

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Question 12

Question 12 options:

a) 13 lb b) 16 lb c) 9 lb d) 5 lb

Explanation / Answer

1) Mark has $90 to spend on salmon at $5.00 per pound and/or chicken at $3.00 per pound. If he buys s pounds of salmon and c pounds of chicken, the equation 5s + 3c = 90 must be satisfied. How much salmon did Mark buy if he bought 15 pounds of chicken?

If mark buys c = 15 lb of chicken, thento find amt of salmon, plug c = 15

in the equation : 5s +3*15 = 90

5s = 45;

s = 9 lb ;Option C

2) The data points in th plot do not lie close to a line

Option c

3) 4(y + 2) = 5(y - 7)

4y + 8 = 5y -35

-y = -35 -8

y = 43

Option a

4)  
-20 < -4b + 4 and -4b + 4 -4

-20 < -4b+4

-4b > -24 ; b < 6

-4b +4<= -4

-4b <= -8 ; - b <= -2

b >=2

So, 2<= b < 6

Option c

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