Solve the graphs and send me plz plz
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53. case1:- a = constant (let k)
a = k
dv/dt = k
dv =kdt
v = u + kt where u is constant but paticle is rest initially so, u = 0
hence, v =kt , e.g vα t
again, v =kt
dx/dt = kt
x = 1.2kt^2 hence, xαt²
so, the in case 1 is parabolic increasing
case2:- a = -k
v = -kt
x = -1/2kt^2
hence, in case2 graph of x-t is parabolic decreasing .
so, option (1) is correct.
54.
case1:- v = kt ( straight line with +ve slope )
case2 :- v = -kt ( st line with -ve slope )
hence, grpah (1) is correct .
55. similarly here,
case1:-
v = kt
x = kt^2/2 hence, xαt^2
hence, graph of x-t is parabolic increasing
case2:- v = -k
x = -kt hence, xα(-t)
hence, graph of x-t will be straight line with -ve slope
so, option (4) is correct.
56.
similarly here,
case1:- a = k
v =kt
case2:- a =o
v = constant
case3:- a = k
v= kt
hence, (1) graph will be possible
a = k
dv/dt = k
dv =kdt
v = u + kt where u is constant but paticle is rest initially so, u = 0
hence, v =kt , e.g vα t
again, v =kt
dx/dt = kt
x = 1.2kt^2 hence, xαt²
so, the in case 1 is parabolic increasing
case2:- a = -k
v = -kt
x = -1/2kt^2
hence, in case2 graph of x-t is parabolic decreasing .
so, option (1) is correct.
54.
case1:- v = kt ( straight line with +ve slope )
case2 :- v = -kt ( st line with -ve slope )
hence, grpah (1) is correct .
55. similarly here,
case1:-
v = kt
x = kt^2/2 hence, xαt^2
hence, graph of x-t is parabolic increasing
case2:- v = -k
x = -kt hence, xα(-t)
hence, graph of x-t will be straight line with -ve slope
so, option (4) is correct.
56.
similarly here,
case1:- a = k
v =kt
case2:- a =o
v = constant
case3:- a = k
v= kt
hence, (1) graph will be possible
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