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Zorluk: KolayRectangular Volume and Container Capacity

A community center is building a new rectangular sandbox for the playground. The sandbox measures 66 feet long, 44 feet wide, and 1.51.5 feet deep. How many cubic feet of sand are required to fill the sandbox completely to the top?

Cevap: 36 cubic feet

Cevap

36
The correct answer is found by multiplying the three dimensions of the rectangular sandbox (66 feet, 44 feet, and 1.51.5 feet) together, which yields exactly 3636 cubic feet of total capacity.

Adım Adım Çözüm

1
Identify the correct volume formula for a rectangular container.
V=l×w×hV = l \times w \times h
The total capacity of a rectangular sandbox is calculated by multiplying its three spatial dimensions together.
2
Substitute the provided measurements into the formula.
V=6×4×1.5V = 6 \times 4 \times 1.5
The given dimensions are a length of 6 feet, a width of 4 feet, and a depth of 1.5 feet.
3
Multiply the dimensions to find the total volume.
24×1.5=3624 \times 1.5 = 36
Calculating the final cubic footage required to completely fill the sandbox.

Anahtar Kavram

Calculating the volume of a rectangular container using the formula V=l×w×hV = l \times w \times h.
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Rectangular Volume and Container Capacity

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