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It depends on what a female's breath smells like, how big her mouth is when she opens it really wide, what her tongue looks like, smells like, and feels like when she gives you a Big lick (depends on how warm, wet, and slimy her tongue and saliva is).
There is no change. The bike is moving along a horizontal surface, and only a change in height can change the gravitational PE.
Change the mixed numbers into improper fractions or decimals and use the formula for the cylinder's entire surface area of: (2*pi*radius2)+(pi*diameter*height)
When mass increases and volume stays constant, the density increases. When volume increases and mass stays constant the density decreases. When they both change, then the density will depend on the rate of change of mass and the rate of change of volume.
pi is the circumference divided by the diameter. it is a set universal constant and will never change = 3.1415...
The surface area will increase one hundred fold.
Surface area increases as the square of the diameter, whereas the volume increases by the cube.
For any geometric figure, surface area is proportional to (linear dimensions)2 .As the balloon's diameter doubles, its area increases by the factor of (2)2 = 4 .
It depends on what a female's breath smells like, how big her mouth is when she opens it really wide, what her tongue looks like, smells like, and feels like when she gives you a Big lick (depends on how warm, wet, and slimy her tongue and saliva is).
If the diameter doubles, the surface area quadruples (x 4). So if the original surface area is 3 units, new one will be 12 units!soooo the answer is 12 units
Yes.
temperature increases with depth
Heat - increases it Increased stirring - increases it larger surface area - increases it catalyst - usually increases it and the reverse of the above slows the reaction down
The surface must get more spherical. When it reaches a perfect sphere the surface area cannot be reduced without also reducing the volume.
increases descreses ' become zero shows no change
The surface area of the 'wall' doubles, but the base areas remain the same.
Yes. If, as for most common substances, the outside diameter of the cylinder increases on heating, the inside diameter will increase by the same percentage. This fact is used to shrink-fit pulleys to shafts.