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    NEET Physics Mock Test 2026: Download PDF Physic Practice Test

    Equation Of Motions MCQ - Practice Questions with Answers

    Edited By admin | Updated on Sep 25, 2023 25:23 PM | #NEET

    Quick Facts

    • Equation of motions is considered one the most difficult concept.

    • 64 Questions around this concept.

    Solve by difficulty

    A particle has an initial velocity 3\hat{i}+4\hat{j} and an acceleration of 0.4\hat{i}+0.3\hat{j}. Its speed after 10s is

    A projectile is given an initial velocity of \left ( \hat{i}+2\hat{j} \right )m/s , where \hat{i} is along the ground and \hat{j} is along the vertical. If g = 10m/s2, the equation of its trajectory is :

    A train is standing on a platform, and a man inside a compartment of a train drops a stone. At the same instant train starts to move with constant acceleration. The path of the particle as seen by the person who drops the stone is :

    A particle starts its motion from rest under the action of a constant force. If the distance covered in the first 10 seconds is S1 and that covered in the first 20 seconds is S2, then:

    Concepts Covered - 1

    Equation of motions

    There are three equations of motion

    1. 1st Equation of motion or velocity-time equation

     Formula

            $V=u+a t$

    V = Final velocity

    u = Initial velocity

    A = acceleration

                 T = time

     

    1. 2nd Equation of Position time equation

    Formula

    $\begin{aligned} & s=u t+\frac{1}{2} a t^2 \\ & s \rightarrow \text { Displacement } \\ & u \rightarrow \text { Initial velocity } \\ & a \rightarrow \text { acceleration } \\ & t \rightarrow \text { time }\end{aligned}$

    1. 3rd Equation of Velocity –displacement equation

    Formula

    $$
    V^2-u^2=2 a s
    $$

    $V \rightarrow$ Final Velocity
    $s \rightarrow$ Displacement
    $u \rightarrow$ Initial velocity
    $a \rightarrow$ acceleration

    • Displacement in the nth second

    • Formula

    $$
    S_n=u+\frac{a}{2}(2 n-1)
    $$


    Where $u=$ Initial velocity
    $a=$ uniform acceleration
    $\mathrm{n}=n^{\text {th }}$ second

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    Equation of motions

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