a wooden block is dropped from the top of a building 100m high above ground simultaneously a bullet is fired from the foot of the building upwards witha velocity of 100m/s the height above the ground at which they meet is?
can anyone solve this
the ans=95.1m
Remember the kinematic equation? The bullet has position 0, initial velocity 100 m/s and acceleration -10m/s^2. The block has 0 initial velocity, initial position -100 and acceleration 10m/s^2. So: 100t - (1/2)(10)t^2 = 100 - (1/2)(10)t^2. So: t = 1 Plug in on the bullet equation: S = 100(1) - 5(1) = 95
let the height travelled by the wooden block be s1 s1=1/2*10*t^2 let the height travelled by the bullet be s2 s2=100t-1/2*10*t^2 both the cases time same s1+s2=100 100=5t^2+100t-5t^2 100=100t t=1 s1=5*1 =5m. s2=100-5 =95m
There is a minor rounding due to the fact that I took g as 10 m/s^2 instead of 9.81 or something like that.
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