Answer:
The rate at which water flowing is 0.04116 liter per second
Explanation:
we know that the rate at which water is flowing into pot is equal to the amount of water flowing into pot per second .
⇒Volume of water entering per second = [tex]\frac{area\times length}{time}=area\times the \: rate \: of \: water \;level \: raising[/tex]
area = [tex]\pi r^{2}[/tex]
given that r= [tex]2in[/tex]
⇒ This is equal to The rate at which water level is raising ×area of the given pot .
⇒0.2×2×2×π cubic inch per second
⇒2.515 cubic inch per second
we know that [tex]1[/tex] [tex]in^{3}=0.01638 l[/tex]
≡0.04116 liter per second
