Respuesta :
when he lands his horizontal velocity is
28 cos40 = 21.45 m/s
the time in flight comes from
x = Vht
58.8 = 21.45t
t = 2.74 seconds
his vertical velocity at landing is
28 sin40 = -18 m/s
his vertical velocity equation is
v = V0 - gt
-18 = V0 - 9.81(2.74)
V0 = -18 + 9.81(2.74)
V0 = 8.88
his velocity magnitude was
v = (8.88^2 + 21.45^2)^½
v = 23.2 m/s ANSWER
his initial direction was
tanθ = 8.88/21.45
θ = 22.5 degrees above the horizontal ANSWER
to find the time to the flight apex from launch
v = gt
8.88 = 9.81t
t = 0.905 s
in 0.905 s Eddie has risen how far above the edge
y = ½(9.81)(0.905^2)
y = 4 m
the remainder of the flight is all drop and takes 2.74 - 0.905 = 1.85 seconds
in 1.85 seconds he drops
y = ½(9.81)(1.85^2)
y = 16.7 m
so the height from the edge to the landing point is
16.7 - 4 = 12.7 m ANSWER
28 cos40 = 21.45 m/s
the time in flight comes from
x = Vht
58.8 = 21.45t
t = 2.74 seconds
his vertical velocity at landing is
28 sin40 = -18 m/s
his vertical velocity equation is
v = V0 - gt
-18 = V0 - 9.81(2.74)
V0 = -18 + 9.81(2.74)
V0 = 8.88
his velocity magnitude was
v = (8.88^2 + 21.45^2)^½
v = 23.2 m/s ANSWER
his initial direction was
tanθ = 8.88/21.45
θ = 22.5 degrees above the horizontal ANSWER
to find the time to the flight apex from launch
v = gt
8.88 = 9.81t
t = 0.905 s
in 0.905 s Eddie has risen how far above the edge
y = ½(9.81)(0.905^2)
y = 4 m
the remainder of the flight is all drop and takes 2.74 - 0.905 = 1.85 seconds
in 1.85 seconds he drops
y = ½(9.81)(1.85^2)
y = 16.7 m
so the height from the edge to the landing point is
16.7 - 4 = 12.7 m ANSWER