Match the following equations of uniform accelorated motion formulae
P) a =
X) `ut+1/2at^(2)`
Q) s =
Y) `(v-u)/t`
R) `v^(2)` =
Z) `v^(2)+2as`

Derive following equations for a uniformly accelerated motion : (i) v = u + at (ii) S = ut+(1)/(2) at^(2) (iii) v^(2)= u^(2) +2aS Where the symbols have their usual meanings .

Derive the following equations of motion for uniformly accelerated motion from velocity-time graph : v^(2) - u^(2) = 2as

Which one of the following is the equation for Position - Time relation? A) S= "ut" +1//2 "at"^2 B) V = u + at C) U = y + at D) 2as = v^2 – u^2

Deduce the following relations analytically for a uniformly accelerated motion along at a line, where terms have their usual meanings (i) v=u + at (ii) s= ut + 1/2 at^2 (iii) v^2 =u^2 + 2 as .

An object acceleraties uniformly from initial velocity u to final velocity v. if travels distance s in time t. Then check the dimensional consistency of the following equations. Which of them are correct physically? (i) v_(av)=(u+v)/3 (ii) s=ut+1/2at^(2) (iii) v^(2)-u^(2)=(2s)/a

An object acceleraties uniformly from initial velocity u to final velocity v. if travels distance s in time t. Then check the dimensional consistency of the following equations. Which of them are correct physically? (i) v_(av)=(u+v)/3 (ii) s=ut+1/2at^(2) (iii) v^(2)-u^(2)=(2s)/a

For uniform accelerated motion, draw by graphical method establish the following equations of motion: v^(2)=u^(2)+2aS

Find the value of each of the following polynomials for the indicated value of variables: (i) p(x) = 4x ^(2) - 3x + 7 at x =1 (ii) q (y) = 2y ^(3) - 4y + sqrt11 at y =1 (iii) r (t) = 4t ^(4) + 3t ^(3) -t ^(2) + 6 at t =p, t in R (iv) s (z) = z ^(3) -1 at z =1 (v) p (x) = 3x ^(2) + 5x -7 at x =1 (vi) q (z) = 5z ^(3) - 4z + sqrt2 at z =2

For any arbitrary motion in space, which of the following relations are true? a) v_("average") = (1//2)(v(t_(1) + v(t_(2)) b) v_("average") = [r(t_(2))-r(t_(1)]/(t_(2)-t_(1) v(t) = v(0) + at d) a_("average") = [v(t_(2))-v(t_(1))/[t_(2)-t_(1)) The average stands for average of the quantity over time interval t_(1) to t_(2)