SOLUTION: The polynomial - 16t2 + 120t gives the height, in feet, reached by a fireworks shell in t seconds. What is the height of the shell after 5 seconds?
Algebra.Com
Question 458490: The polynomial - 16t2 + 120t gives the height, in feet, reached by a fireworks shell in t seconds. What is the height of the shell after 5 seconds?
Answer by richard1234(7193) (Show Source): You can put this solution on YOUR website!
Replace t with 5, that's all you need to do.
RELATED QUESTIONS
A fireworks shell is shot straight up with an initial velocity of 80 feet per second. Its (answered by lwsshak3,Alan3354,stanbon)
The height in feet of a fireworks shell can be modeled h(t) = -16t2+224t , where t is the (answered by solver91311)
Hi, I need help with this word problem if someone could help me i would greatly... (answered by rothauserc)
At a fireworks stand show, a 3 in shell is shot from a mortar at an angle of 75 degree.... (answered by Glaviolette)
A mortar shell is s feet above the ground after t seconds, where
f(t) = −16t2 + 512t... (answered by ikleyn)
The formula h=120t-16t2 gives the height of h in feet of an object t seconds after it is... (answered by solver91311)
s(t)= -16t^2+200t+4
the quadratic function models the fireworks height, s(t) in... (answered by solver91311)
Maximum height:
If a soccer ball is kicked straight up from the ground with an initial... (answered by stanbon)
The height of fireworks during a Fourth of July show can be modeled by quadratic... (answered by lynnlo)