Two particles of same mass are projected simultaneously with same speed 20m/s from the top of a tower of height 20m one is projected vertically upwards and other projected horizontally.the maximunm height achieved by centre of mass from the ground will be
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Hope u like my process
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Coming from the second projection to first lets see
For Second projectile maximum height would be the height of from where it is thrown horizontally..
So
For second projectile,
=-=-=-=-=-=-=-=-=-=-=-=-=

Now for 1st projectile,
=-=-=-=-=-=-=-=-=-=-=-=-
=> maximum height from tower

=>So maximum height from ground
=> Time taken to reach the tower back

______________________________
Hope this is what u were looking for!!
Proud to help you
=====================
Coming from the second projection to first lets see
For Second projectile maximum height would be the height of from where it is thrown horizontally..
So
For second projectile,
=-=-=-=-=-=-=-=-=-=-=-=-=
Now for 1st projectile,
=-=-=-=-=-=-=-=-=-=-=-=-
=> maximum height from tower
=>So maximum height from ground
=> Time taken to reach the tower back
______________________________
Hope this is what u were looking for!!
Proud to help you
Swarup1998:
Great answer! (:
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