(C) The velocity of a projectile is always tangent to its path. At the maximum height, the vertical component of velocity becomes zero, while the hori

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its velocity makes zero angle with the horizontal at its maximum height

(C) The velocity of a projectile is always tangent to its path. At the maximum height, the vertical component of velocity becomes zero, while the horizontal component remains constant. Therefore, the velocity vector is purely horizontal at the maximum height, making an angle of $0^{\circ}$ with the horizontal.

Class 11 Physics 2 Motion in a Plane Horizontal Projectile Motion

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If a body is projected with an angle $\theta$ to the horizontal, then

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A
its velocity is always perpendicular to its acceleration
B
its velocity becomes zero at its maximum height
C
its velocity makes zero angle with the horizontal at its maximum height
D
the body just before hitting the ground, the direction of velocity coincides with the acceleration

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2 Motion in a Plane

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Horizontal Projectile Motion

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$A$ ball rolls from the top of a stairway with a horizontal velocity $u \; m/s$. If the steps are $h \; m$ high and $b \; m$ wide,the ball will hit the edge of the $n^{th}$ step,if $n=$

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$A$ body projected from the ground reaches a point $X$ in its path after $3 \ s$ and from there it reaches the ground after a further $6 \ s$. The vertical distance of the point $X$ from the ground is (acceleration due to gravity $= 10 \ m/s^2$) (in $m$)

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If the initial velocity of a projectile is doubled,keeping the angle of projection the same,the maximum height reached by it will:

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At the top of the trajectory of a projectile,the acceleration is

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When a body is thrown with a velocity $u$ making an angle $\theta$ with the horizontal plane,the maximum distance covered by it in the horizontal direction is:

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If a body is projected with an angle $\theta$ to the horizontal, then

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$A$ ball rolls from the top of a stairway with a horizontal velocity $u \; m/s$. If the steps are $h \; m$ high and $b \; m$ wide,the ball will hit the edge of the $n^{th}$ step,if $n=$

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