if you see this question but not answer the correct answer you will be in danger danger
ur studying will have stopped
>>> what is the kinematical equation
If motion of a particle moving along
a straight line with uniform
acceleration
Answers
This is the first equation of motion. It's written like a polynomial — a constant term (v0) followed by a first order term (at). Since the highest order is 1, it's more correct to call it a linear function.
The symbol v0 [vee nought] is called the initial velocity or the velocity a time t = 0.
This is the second equation of motion. It's written like a polynomial — a constant term (s0), followed by a first order term (v0t ), followed by a second order term (½at2). Since the highest order is 2, it's more correct to call it a quadratic.
The first two equations of motion each describe one kinematic variable as a function of time. In essence…
Velocity is directly proportional to time when acceleration is constant (v ∝ t).
Displacement is proportional to time squared when acceleration is constant (∆s ∝ t2).
Combining these two statements gives rise to a third — one that is independent of time. By substitution, it should be apparent that.
[By the way what's the speciality in the question mate??]
