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alekssr [168]
2 years ago
11

At a construction site, a builder plans to cut down an 8-foot-by-9-foot piece of plywood. She plans to discard any pieces that s

he cuts off. She keeps an exactly 7-foot-by-6-foot area of the plywood. What is the area, in square feet, of the pieces of plywood that are discarded?
SAT
1 answer:
FromTheMoon [43]2 years ago
3 0

Answer:

30ft²

Explanation:

The area of the plywood that she has:

8 ⋅ 9

=72ft²

The area of the plywood she cut

7 ⋅ 6

=42ft²

The area discarded should be:

72ft² - 42ft²

= 30ft²

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In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

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ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

In the equation above, a is a constant. If the equation has the solutions x=-2x = − 2 and x = − 1 2 , what is the value of a?

ax ^{2} +5x+2=0

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