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Mathematics
Geometry
Volume and Measurement
Use exponents to express the volume of a cube with edges of length 3y.
1 answer
that would be (3y)^3 = 27y^3
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the length of each edge of a cube is of length 3m. the edges are increased by 20%. Calculate the percentage increase in the
Top answer:
that would be 1.20^3 = 1.728 or 72.8% increase
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The surface area of a particular cube is 600 square inches. When the
edges of the cube are doubled in length, what is the volume
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100 because when you multiply 6 by 100 you will get 600
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Express the edge length of a cube as a function of the cube's diagonal length d. Then express the surface area and volume of the
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Scratch all that, since s = d/√3 v = s^3 = d^3/√27 a = 6s^2 = 2d^2
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5^3 - 2^3
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damn i cant post a drawing..there r 2 cubes, cube x and cube y and the length of the cube x is 12cm.
A) find the volume of cube
Top answer:
Cube x: V = 12 * 12 * 12 V = 1,728 cu. cm. 1728/8 = 216
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what is the volume of a cube with edges of length 9m
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The volume of a cube is found by raising the length of one of its edges to the power of 3 (V = s^3).
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If a rectangular solid has a volume of 27 and at least one edge the length of 3,which of the following Must be true?
I,m not
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it's D. because 27/3 = 9 -> which must be the product of the remaining two lengths that are not
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Express the length of a cube by the function of the cubes diagonal length d then express the surface area and volume of the cube
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d The length of the cube is equal to the square root of 3 times the diagonal length d. The surface
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if the length of each edge in a cube is increased by the same percent and the result was a cube that had 25% more volume than it
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To find the percentage by which the edges of the cube were increased, we need to start by
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