A=πr²
dr/dt=1.5 ft/s
r=1.5t
dA/dt = dA/dr * dr/dt
=2πr * 1.5 sq.ft/s
=3πr
=3π(1.5*2*3600)
=28800π sq.ft/s
Oil from a ruptured tanker spreads in a circular pattern. If the radius of the circle increases at the constant rate of 1.5 feet per second, how fast is the enclosed area increasing at the end of 2 hours?
4 answers
Oil spills out of a tanker at rate of 50ft3 per minute. The oil spreads in a 3
circle with thickness of 1 ft. Determine the rate at which the radius of the oil is increasing 48
when the radius reaches 200 ft.
circle with thickness of 1 ft. Determine the rate at which the radius of the oil is increasing 48
when the radius reaches 200 ft.
But it's 10 mins instead of two hr
They reuse the questions from ur generation??? Bruhhh my generation is messed up . Hs class of 293456677