Volume Box A = 640 in^3
Volume Box B = 160 in^3
Box A Price per cubic unit = $0.10 per in^3
Box B Price per cubic unit = $0.20 per in^3
Box A is cheaper per cubic unit.
Box B: height of 10 in, width of 2 in, length of 8 in
Which box gives you more cereal for your money?
First, solve for the volume of each box of cereal. FORMULA SHEET
Second, find the UNIT PRICE for each box. PRICE/Cubic Inch. DO NOT ROUND. WRITE OUT ALL OF THE DECIMALS.
Third, compare the prices. Which box of cereal is cheaper per cubic inch?
(5 points)
Volume Box A = (__) in^3
Volume Box B = (__) in^3
Box A Price per cubic unit ($/in^3) = $ (__) per in^3
Box B Price per cubic unit ($/in3) = $ (___) per in^3
Which box is cheaper per cubic unit? Type A or B
Volume Box B = 160 in^3
Box A Price per cubic unit = $0.10 per in^3
Box B Price per cubic unit = $0.20 per in^3
Box A is cheaper per cubic unit.
Volume of cube = 1.5^3 in^3
Volume of cube = 3.375 in^3
Volume of the refrigerator = 76cm x 76cm x 170cm
Volume of the refrigerator = 975,200cm^3
Since the volume of the refrigerator is 975,200cm^3, which is greater than the space's volume of 975,000cm^3, the refrigerator will not fit in the space.
If each side length is 8.5 inches , how much space is in the box?
Do not round your answer.
Given that each side length is 8.5 inches, we can calculate the volume of the cube:
Volume = (8.5 inches)^3
Volume = 614.125 cubic inches
Therefore, the space in the box is 614.125 cubic inches.
Height: 15 cm
Width: 7 cm
Length: X cm
Given:
Height (h) = 15 cm
Width (w) = 7 cm
Volume (V) = 945 cm^3
We can substitute the given values into the formula and solve for the length (l):
945 = l * 7 * 15
945 = 105 * l
l = 945 / 105
l = 9
Therefore, the value of the length X is 9 cm.
Height: 16 in
Width: 16 in
Length: 22 in
Given:
Height = 16 inches
Width = 16 inches
Length = 22 inches
Volume = 22 x 16 x 16
Volume = 5632 cubic inches
Therefore, the volume of the rectangular prism is 5632 cubic inches.