Asked by Courtney
A football kicker is trying to make a field goal from 42.0m. If he kicks at 35∘ above the horizontal, what minimum speed is needed to clear the 3.10m high crossbar?
Answers
Answered by
Devron
Vy(f)^2=Vy(i)^^+2gd
Where
Vy(f)=0m/s
Vy(i)=?
g=9.8m/s^2
d=3.10
Solve for Vy(i)
0=Vy(i)^2+2(-9.8)(3.10m)
Vy(i)^2=60.8m
Vy(i)=sqrt*[60.8m]
Vy(i)=7.79m/s
This is the velocity in the y-direction:
V(i)*Sin35º=7.79m/s
Solve for V(i):
V(i)=7.79m/s/Sin35º
V(i)=13.6m/s
Where
Vy(f)=0m/s
Vy(i)=?
g=9.8m/s^2
d=3.10
Solve for Vy(i)
0=Vy(i)^2+2(-9.8)(3.10m)
Vy(i)^2=60.8m
Vy(i)=sqrt*[60.8m]
Vy(i)=7.79m/s
This is the velocity in the y-direction:
V(i)*Sin35º=7.79m/s
Solve for V(i):
V(i)=7.79m/s/Sin35º
V(i)=13.6m/s
Answered by
Graham
Equation of trajectory:
y = (g x^2 sec^2(θ))/(2 v^2) + x tan(θ)
So, given:
θ = 35°
x = 42.0
y = 3.10
Find v
y = (g x^2 sec^2(θ))/(2 v^2) + x tan(θ)
So, given:
θ = 35°
x = 42.0
y = 3.10
Find v
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