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let B1=6 inches long and 9 inches high B2= 6 inches long and 9 inches high volume of B1=6*9*w volume of B2=6*9*w area of B1=6*w area of B2=6*w Area = 2 π r h + 2 π r 2 Where radius of the circular base Height V o l u m e = π r 2 h then B1 =24.5 square B2= 32.75 square
A retailer needs to purchase cuboidal boxes of two different sizes. The boxes are both 6 inches long and 9 inches high but differ in width. The boxes are priced by volume at $2 per cubic inch. The volume of a cuboid is length x width x height.
The base area of a cuboid is length x width. In the table below, select the value that is closest to the cost of one box of base area 24.5 square inches as well as the cost of one box of base area 32.75 square inches. Make only one selection in each column.
A retailer needs to purchase cuboidal boxes of two different sizes. The boxes are both 6 inches long and 9 inches high but differ in width. The boxes are priced by volume at $2 per cubic inch. The volume of a cuboid is length x width x height.
The base area of a cuboid is length x width. In the table below, select the value that is closest to the cost of one box of base area 24.5 square inches as well as the cost of one box of base area 32.75 square inches. Make only one selection in each column.
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