A particle is launched such that it's maximum range is 26.4m. what is the speed at which it is launched?
To be given in question
Rmax=26.4 meter
2θ=90°2\theta=90°2θ=90° (maximum range)
To be asked in question
U=?
We know that
R=u2sin2θgR=\frac{ {u^2}{sin2\theta}}{g}R=gu2sin2θ
R=u2gR=\frac{u^2}{g}R=gu2
u2=Rgu^2= Rgu2=Rg
u=Rgu=\sqrt{Rg}u=Rg
g=9.8meter/sec2g=9.8meter/sec^2g=9.8meter/sec2
Put value
u=26.4×9.8u=\sqrt{26.4\times9.8}u=26.4×9.8
u=16.08u =16.08u=16.08 meter/secmeter/secmeter/sec
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