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The surface area of a figure does not provide enough information to determine its volume. Indeed, it does no even determine its shape.

The volume can have any positive value up to 474.018 cubic units.

The surface area of a figure does not provide enough information to determine its volume. Indeed, it does no even determine its shape.

The volume can have any positive value up to 474.018 cubic units.

The surface area of a figure does not provide enough information to determine its volume. Indeed, it does no even determine its shape.

The volume can have any positive value up to 474.018 cubic units.

The surface area of a figure does not provide enough information to determine its volume. Indeed, it does no even determine its shape.

The volume can have any positive value up to 474.018 cubic units.

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11y ago
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11y ago

The surface area of a figure does not provide enough information to determine its volume. Indeed, it does no even determine its shape.

The volume can have any positive value up to 474.018 cubic units.

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Q: What is the volume of a figure when the surface area is 294?
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What is the surface area of a cube with a volume of 343 cm3?

SA = 294 cm2


If a cube has a surface area of 294cm then what is the length of 1 of its sides?

If the surface area of a cube is 294cm^2, the length of one side is equal to the square root of (294/4), which is approximately 8.57cm.


What is the surface area of a cube wish a side length of7 inches?

6 * ((7 inches) * 7 inches) = 294 inches^2


How can volume be greater than surface area?

Let us begin with first saying that Volume will almost ALWAYS be greater than surface area considering it is in units cubed (to the third power, e.g. x^3) and surface area is units squared (to the second power, e.g. x^2) However, I don't think this is the question. Yes volume can be greater than surface area. Example: There is a cube with the dimensions 7x7x7 (V=hlw)The volume of this cube is going to be 7^3, or 7x7x7 = 343 (Sa=6lw)The surface area would be 6(7x7) or 6x7x7 = 294 A perfect example of when the NUMBER representing surface area is smaller than volume. Hope this helped! I'm actually on this subject right now in Eighth, so there's my bibliography, the good old noggin'. ---------------------------------- You cannot discreetly compare volume and surface area and claim that one is bigger. You could do it numerically, and the volume of a solid can numerically be greater, equal, or less than the surface area depending on what units you use. Consider a cube with side length 1 meter. V = 1 m3, SA = 6 m2 <-- here, the surface area is numerically larger Now suppose we say the side length of the cube is 100 centimeters: V = (100 cm)3 = 106 cm3, SA = 6*(100 cm)2 = 6*104 cm2 <-- here, volume is numerically larger. In both cases, we had a cube with the same dimensions but different units. This shows why we cannot easily say that the volume of a solid is greater or less than the surface area since they have different units (unit2 vs. unit3) and we can use a different unit (m vs. cm) and produce entirely different results.


What is the surface area of a cube with a side legth of 7 inches?

A cube has 6 faces (think of dice). Each face is 7 X 7 = 49 in2 Total surface area is 6 X 49 = 294 in2