Question

A cylinder with an area ratio of 0.75 and a diameter of 15 cm extends at a velocity of 5 cm/s. What is the rate at which fluid is stored in the cylinder?

Answer 1

Given that,

Area = 0.75 cm²

Diameter = 15 cm

Velocity = 5 cm/s

We need to calculate the rate at which fluid is stored in the cylinder

Using formula of flow rate

$Q=A\times v$

Where, A = area

v = velocity

Put the value into the formula

$Q=0.75\times5$

$Q=3.75\ cm^3/s$

$Q=3.75\times10^{-6}\ m^3/s$

Hence, The rate at which fluid is stored in the cylinder is $3.75\times10^{-6}\ m^3/s$

Answer 2

☞Area = 0.75 cm²

☞Diameter = 15 cm

☞Velocity = 5 cm/s

Using formula of flow rate.....

Q=A\times vQ=A×v

Put the value into the formula......

Q=0.75\times5Q=0.75×5

Q=3.75\ cm^3/sQ=3.75 cm

3

/s

Q=3.75\times10^{-6}\ m^3/sQ=3.75×10

−6

m

3

/s

Hence, The rate at which fluid is stored in the cylinder is 3.75\times10^{-6}\ m^3/s3.75×10

−6

m

3

/s