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Sherrie is baking a pie for her family. When she returns to the room, she finds 35% of the pie has already been eaten before she can put the topping on. How many 1 square inch strips of dough will she need for the top, considering the missing portion? Round your answer to the nearest whole number.

a) 31
b) 45
c) 53
d) 62

User Rushvi
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1 Answer

4 votes

Final answer:

To find the number of 1 square inch strips of dough Sherrie will need for the top of the pie, we first need to calculate the missing portion of the pie. Since 35% of the pie has already been eaten, we can calculate the remaining portion by subtracting 35% from 100%. This gives us 65% of the pie remaining.

Step-by-step explanation:

To find the number of 1 square inch strips of dough Sherrie will need for the top of the pie, we first need to calculate the missing portion of the pie. Since 35% of the pie has already been eaten, we can calculate the remaining portion by subtracting 35% from 100%. This gives us 65% of the pie remaining.

To calculate the number of 1 square inch strips, we need to determine the size of the remaining portion of the pie in square inches. Let's assume the pie is a perfect circle. The formula for the area of a circle is A = πr^2, where A is the area and r is the radius. Since we know the remaining portion of the pie is 65%, the area of the remaining portion is equal to 65% of the total area of the circle.

Let's say the total area of the pie is A, then the area of the remaining portion is 0.65A. Given that 1 square inch is a small portion of the pie, the area of the remaining portion can be considered approximately equal to 0.65 square inches.

Therefore, Sherrie will need approximately 1 square inch strip of dough for the top of the pie.

User Bill LaPrise
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