The relation between the time t and position x for a particle moving on x axis is given by t = px² + qx, where p and q are cons†an ts. The
![How to Solve Projectile Motion Problems: Applying Newton's Equations of Motion to Ballistics - Owlcation How to Solve Projectile Motion Problems: Applying Newton's Equations of Motion to Ballistics - Owlcation](https://images.saymedia-content.com/.image/t_share/MTc0NjQ1MzA2Nzc1MTg0NzYy/solving-projectile-motion-problems-applying-newtons-equations-of-motion-to-ballistics.jpg)
How to Solve Projectile Motion Problems: Applying Newton's Equations of Motion to Ballistics - Owlcation
![The relation between time t and distance x is t = ax^2 + bx where a and b are constants.The acceleration is The relation between time t and distance x is t = ax^2 + bx where a and b are constants.The acceleration is](https://haygot.s3.amazonaws.com/questions/2058700_1439353_ans_5f30f3155d574a18b0ad6e27822e7bb0.jpg)
The relation between time t and distance x is t = ax^2 + bx where a and b are constants.The acceleration is
![A particle is moving along x - axis has acceleration f at time t , given by f = f0(1 - tT) , where f0 and T are constants. The particle at A particle is moving along x - axis has acceleration f at time t , given by f = f0(1 - tT) , where f0 and T are constants. The particle at](https://haygot.s3.amazonaws.com/questions/2076660_1483730_ans_076c053c4cd4441e9271acb2d413e73f.jpg)