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What else can I help you with?
How do you change centimeters to cubic centimeters?
Impossible to change a volume measure to a length measure
Can two prisms have the same volume with different heights?
It depends, can you change the width and the length??
How does a volume of a rectangular prism change is the length and width is doubled and the height stays the same?
It is quadrupled.
If you double the surface area of a box does it change?
Your question is a bit difficult to understand. Of course, if the box surface area is doubled, then the box is bigger. I suppose two valid questions are, if the sides are all increased by the same factor, what is this factor, and a second question is what is the new volume as compared to the initial one. If we look at the front face of the box, the area is height x width or A= H X W. So, if our length and with are multiplied by some factor, I will call X, to double the area, we have 2 A = H * X * W *X or X2*H*W =2A and if I substitute L*W for A, and cancel the A on each side, X2 = 2 or X = sqrt of 2. The same calculation can be made for the sides of the box, and you will see the factor is square root of 2 or 1.414. Now the second question is how much does the volume change. Since each side is larger by 1.414 and volume equals Height * width * depth, the volume increase by Factor = (2 1/2)3 = 2 3/2 or 2*sqrt(2) = 2*1.414 = 2.828 The box with double the surface area will have 2.828 more volume.
What is the volume of a cube with side length 4?
The volume of a cube is the side cubed, so a cube with a side length of 4 has a volume of 43 = 64.
If the dimensions of a figure are increased by a factor of 7 By what factor does the volume change?
if all 3 dimensions increase b factor of 7 then volume changes by 7 cubed or a factor of 343
How does the volume of a rectangular prism change the length is doubled?
The volume of a rectangular prism is calculated by multiplying its length, width, and height (V = length × width × height). If the length is doubled while keeping the width and height the same, the new volume becomes V = (2 × length) × width × height, effectively doubling the original volume. Thus, the volume of the rectangular prism increases by a factor of two when the length is doubled.
If the radius of a sphere is doubled how does this affect the volume?
The volume is increased by a factor of 23 = 8.
How do the volumes of the cube compare to each other?
Side = 3 units, volume = 27 cu units, side = 6 units, volume = 216 cu units. The side is increased by a factor of 2 and the volume is increased by a factor of 8, ie 23 If the side were increased by a factor of 3, we would thus expect the volume to increase by a factor of 33 ie 27, so: side 9 units, volume 729 cu units which is indeed 27 x 27. To summarise: the volume increases by the cube of the factor by which the side increases.
Increasing the side length of a cube by a factor of 4 increases the volume by a factor of?
64! -Apex
Increasing the side length of a cube by a factor of 2 increases the volume by a factor of?
8... apex :)
A cardboard box has a length of 3 feet height of 2 feet and depth of 2 feet If the length and depth are doubled by what percent does the volume of the box change?
300% The volume of the original box is ?. The volume of the box with the length and depth doubled is ?. The amount of change in volume is 60 - 15 = 45. The percent change is the amount of change in volume divided by the original volume:
What factor does its volume change?
The volume of a substance can change due to factors such as temperature, pressure, and phase changes. For example, heating a gas typically causes its volume to expand due to increased kinetic energy of the molecules, while increasing pressure can compress the volume of a gas. Additionally, substances can change phase, such as from solid to liquid or liquid to gas, which also alters their volume.
What happens when the temperature of gas is increased?
Either the volume or the pressure of the gas will increase.
Suppose that each dimension of a prism is increased by ten percent by what percent does its volume increase?
When linear dimensions are increased by a factor of 'N', area increasesby the factor of N2 and volume increases by the factor of N3.(1.10)3 = 1.331 = 33.1% increase
Which statement is not true a doubling the length of a prism will double its surface area B There is a direct relationship between a change in the length and the change in the volume C multiplying the?
Well the scale factor for it needs to be like more adjectives so it has to be Lake the answer is a
Fill in the blank Increasing the side length of a cube by a factor of 4 increases the volume by a factor of?
64
