Respuesta :
It is given that both Cylinders A and B are congruent, thus, Cylinder B also has a radius of 4 centimeters. We now have the volume and the radius, which we will use to get the height of Cylinder B.
r= 4cm
V= 176π cubic cm
From the formula Volume of a cylinder, we can derive a formula to get the height.
From V = πr^2
to h= V/πr^2
h= 176π cubic cm / π(4cm)^2
We can just eliminate the π since it is both in the denominator and numerator.
h= 176 cubic cm / (4cm)^2
h= 176 cubic cm / 16cm^2
h= 11cm
The height of Cylinder B is 11cm.
r= 4cm
V= 176π cubic cm
From the formula Volume of a cylinder, we can derive a formula to get the height.
From V = πr^2
to h= V/πr^2
h= 176π cubic cm / π(4cm)^2
We can just eliminate the π since it is both in the denominator and numerator.
h= 176 cubic cm / (4cm)^2
h= 176 cubic cm / 16cm^2
h= 11cm
The height of Cylinder B is 11cm.