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1) A box has volume 24 cubic feet. It has a length of 3 feet and a width of 2 feet. If the width is increased by 2 feet, by how much does the volume increase?
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1. Compute the height of the box given it's volume, length and width = _____ ft.
2. Add 2 feet to the width and compute the volume given the above information.
3. Subtract the original volume from this = _____ sq. ft.
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2) Trevor and Debby are designing a fort. They notice that if they increase the length of the floor by 2 feet then the floor area will increase by 12 square feet. If they increase the width by 3 feet then the floor area will increase by 24 square feet. If they do both and increase the length by 2 feet and
the width by 3 feet, by how much will the area increase?
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1. If the floor area increases by 12 sq. ft. when 2 feet is added to the length, then the width was 12/2 = ___ feet.
2. If the floor area increases by 24 sq. ft. when 3 feet are added to the width, then the length was 24/8 = ____ feet.
3. The original floor is ___ x ___ = ____ sq. ft.
4. The new floor is ___ x ___ = ____ sq. ft.
5. Subtract the old area from this = _____ sq. ft.
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3) Jori, Tina, and Lateisha are going to be paid $80 for cleaning up Mr. Roger's neighborhood.
They each worked 5 hours except Jori who was 30 minutes late. What is Lateisha's fair share of the
money? Mr. Roger is generous and rounds up to the nearest dollar.
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1. Compute the total hours worked by all three = ____ hours.
2. Divide $80 by this to get the pay per hour = _____
3. Compute Lateisha's share as her number of hours actually worked x the hourly rate = ____
4. Round up to the nearest dollar = ____
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