54sq.in. of paper
SA = 54 square inches.
To find the least amount of cardboard needed to make a box measuring 8 inches by 12 inches by 12 inches, we need to calculate the surface area. The surface area (A) of a rectangular box is given by the formula (A = 2(lw + lh + wh)), where (l), (w), and (h) are the length, width, and height, respectively. Substituting in the dimensions, (A = 2(8 \times 12 + 8 \times 12 + 12 \times 12) = 2(96 + 96 + 144) = 2(336) = 672) square inches. Thus, the least amount of cardboard needed is 672 square inches.
17 INCHES
I'd get a minimum of 80. You're going to have to cut some to fit.
Since the units are incompatible, we can't convert in into in². Inches measures length while inches squared measures area.
If you cut the wrapping paper and stick it on the sides of the box, the minimum you will require is 540.3 sq inches.
The minimum surface area is 6*95(2/3) = 124.92 sq inches.
54 square inches.
Surface area = 6*7.252 = 315.375 sq inches.
A rain gauge measures in inches because it collects and measures the amount of precipitation that has fallen in an area.
SA = 54 square inches.
314 square inches in total
The minimum height requirement for a handrail according to safety regulations is typically 34 inches to 38 inches above the walking surface.
Rainfall is measured in inches using a rain gauge, which collects and measures the amount of rain that falls over a specific area. The collected rainwater is then measured in inches to determine the total amount of rainfall.
The measurement of inches of rain is determined using a rain gauge, which collects and measures the amount of rainfall that has fallen in a specific area. The collected water is then measured in inches to determine the amount of rainfall.
To find the least amount of cardboard needed to make a box measuring 8 inches by 12 inches by 12 inches, we need to calculate the surface area. The surface area (A) of a rectangular box is given by the formula (A = 2(lw + lh + wh)), where (l), (w), and (h) are the length, width, and height, respectively. Substituting in the dimensions, (A = 2(8 \times 12 + 8 \times 12 + 12 \times 12) = 2(96 + 96 + 144) = 2(336) = 672) square inches. Thus, the least amount of cardboard needed is 672 square inches.
6(7.25 in.)2 = 315.375 in.2