A particle experiences a constant accelerating force after starting from rest. If it travels a distance x in the first two seconds and a distance y in next two seconds, then : a) y = 4x b) y = 3x c) y = 2x d) y = x
ok so it is y = x according to "me" .. @mukushla
@UnkleRhaukus and @experimentX
y=x
That is totally wrong... I think ... (:P sorry I did it wrong I think this now ) the body is having "accelerating " force... and hence y can't be equal to x
y > x
distance traveled in 2 seconds=x distance traveled in 1 sec = x/2 similarly for y and when you'll equate this you'll have x=y ...time interval is equal and speed is not given so if we consider speed to be constant then y=x
but please answer my doubt that the body is having "accelerating" force and HENCE We can not say that x = y ...
sorry didn't see that...so Y=2x
\[\large{h = ut + \frac{1}{2} at^2}\] \[\large{x = \frac{1}{2}(a)(4)}\] \[\large{x = 2a}\]
you forgot u
@ghazi u = 0 (given)
now similarly we have : \[\large{h = ut+ \frac{1}{2}at^2}\] \[\large{(x+y) = \frac{1}{2}(a)(16) }\] \[\large{x+y = 8a}\] \[\large{2a+y=8a}\] \[\large{y = 6a}\]
x = 2a y = 6a x/y = 2a / 6a = 1/3 x = 3/y y = 3x
is that completely right? or any mistake here
Though must say that idea came in mind when u suggested x/2 @ghazi
that seems fair :)
but for the next 2 seconds wouldn't there be some initial velocity
Note that I took x + y ... not y that's why u = 0
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