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Two ballons are simultaneously released ...

Two ballons are simultaneously released from two buildings A and B. Balloon from A rises with constant velocity `10ms^(-1)` While the other one rises with constant velocity of `20ms^(-1)` Due to wind the balloons gather horizontal velocity `V_(x)=0.5` y, where 'y' is the height from the point of release. The buildings are at a distance of `250` m & after some time 't' the balloons collide.

A

`t=5`sec

B

difference in height of buildings in 100m

C

difference in height of buildings is 500

D

`t=0` sec

Text Solution

Verified by Experts

The correct Answer is:
B, D

`20xxt=10t+arArr10 t=a`
for B for A
`v_(n)=y/2`
`v_(n)=y/2`
`(dn)/(dt)=(20t)/2 (dn)/(dt)=(10t)/2`
`underset0oversetb intdx=underset0overset tint10t dt underset250 overset b int dx =underset0oversettint5tdt`
`b=5t^(2) b-250=(5t^(2))/2`
`5t^(2)-250=(5t^(2))/2 Rightarrow t=10& a=100`
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