A slingshot fires a pebble from the top of a building at a speed of 15.0 m/s. The building is 30.0 m tall. Ignoring air resistance, find the speed with which the pebble strikes the ground when the pebble is fired (a) horizontally, (b) vertically straight up, and (c) vertically straight down.
a) horizintally
Vx= 15m/s ( along the x-axis)
time to cover 30 m= = 2.47 seconds apprx
Vy= 9.8(2.47) =24.25 m/sw apprx
Resulatant velocity = sqroot( 15^2 + 24.25^2) =28.5 m/s apprx
b) Vertically straight up =
max height reached = v^2/2g = 15^2/19.6=11.5 m apprx
While falling down , the heighjt to be covered= 30 + 11.5= 41.5 m apprx
velocity under free fall = ?2gh= sqroot( 2 x 9.8x 41.5)= 28.5 m/s apprx
c) vertically down:
v^2 - u^2 = 2gh
v^2= 2(9.8)(30) + 15^2
v= 28.5 m/s apprx
a) horizintally
Vx= 15m/s ( along the x-axis)
time to cover 30 m= = 2.47 seconds apprx
Vy= 9.8(2.47) =24.25 m/sw apprx
Resulatant velocity = sqroot( 15^2 + 24.25^2) =28.5 m/s apprx
b) Vertically straight up =
max height reached = v^2/2g = 15^2/19.6=11.5 m apprx
While falling down , the heighjt to be covered= 30 + 11.5= 41.5 m apprx
velocity under free fall = √2gh= sqroot( 2 x 9.8x 41.5)= 28.5 m/s apprx
c) vertically down:
v^2 - u^2 = 2gh
v^2= 2(9.8)(30) + 15^2
v= 28.5 m/s apprx
A slingshot fires a pebble from the top of a building at a speed of 15.0...
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