Physics, asked by rajdeep1026, 1 year ago

The speed at the maximum height of a projectile
is half of its initial speed of projection (u). The
horizontal range of the projectile is
(1)√3u^2/2g
(2)√3u^2/g
(3)u^2/√3g
(4)2u^2/√3g​

Answers

Answered by Anonymous
15

Answer:

Answer in the attachment

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Answered by Ladylaurel
2

The velocity at maximum height of a projectile is half its initial velocity (u).

To Find

⇝ What its range of horizontal plane.

Solution

\dfrac{Velocity\: at\: maximum\: height\:}{half\: of\: initial\: velocity\:}

half of initial veloCity

Velocity at maximum height

\dfrac{Velocity\: at\: maximum\: height\:}{horizontal\: component\:}

horizontal component

Velocity at maximum height

\mapsto↦ \sf{V_x}V x

= \dfrac{u}{2} 2u

\implies⟹ \sf{u_y}u y

= {\sqrt{u²}-\dfrac{u²}{4}} u² − 4u²

= \dfrac{√3 × u}{2} 2√3×u

tan\thetaθ = \sqrt{60°}

60°

\implies⟹ \thetaθ = 60°

Range of projectile ,

\implies⟹ \dfrac{u²sin2\theta}{g} gu²sin2θ

\implies⟹ \dfrac{u²sin120°}{g} gu²sin120°

\implies⟹ \dfrac{√3u²}{2g} 2g√3u²

Correct options is d.

Explanation:

HOPE IT HELP

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