The percentage change in volume from cylinder A to B is 50% increase.
The volume of a cylinder having radius 'r' and height 'h' is given by: [tex]\pi r^{2} h[/tex].
Given:
=> Volume of cylinder A = [tex]\pi (10)^{2}5=500\pi[/tex]
Volume of cylinder B = 750[tex]\pi[/tex]
Percentage change = [tex]\frac{750\pi -500\pi }{500\pi }\times100=\frac{250}{500}\times100=\frac{1}{2}\times100=50[/tex]
As the volume is increasing only, we can conclude that there will be a 50% increase in the percentage change of volume from cylinder A to B.
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