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isothermal expansion temperature remains constant therefore change in internal energy is also constant.
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Sia ? 3 years, 7 months ago
Path of a projectile
let OX be a horizontal line on the ground and OY be a verticle line O is the origin for X and Y axis Consider that the projectile is fired with velocity u and making angle θ with the horizontal form the point ′O′ on the ground
The velocity of projection of the projectile can be resolved into the following two components
(i) ux = ucosθ, alongOX
(ii) uy = usinθ, alongOY
As the projectile moves it covers distance along the horizontal due to the horizontal component ucosθ of the velocity of projection and along verticle due to the vertical component usinθ . let that any time t , the projectile reaches the point P , So that its distance along the X and Y axis are given by x and y respetively.
Motion along horizontal direction : it we neglect friction due to air, then horizontal component of the velocity i.e. ucosθ will remain constant. thus
Initial velocity along the horizontal ux = ucosθ
Acceleration along the horizontal ax = 0
The position of the projectile along X-axis at any time t is given by
x = uxt + {tex}\frac 12{/tex}axt2
Putting ux = ucosθ and ax = 0 we have
x = (u cos θ)t + {tex}\frac 12{/tex}(o)t2
or x = (u cos θ)t
or t = {tex}\frac x{u \cos \theta}{/tex} ....... (i)
Motion along verticle direction:
The velocity of the projectile along the verticle goes on decreasing due to effect of gravity initial velocity along vertical uy = usinθ
Acceleration along vertical ay=−g
The position of the projectile along T-axis at any time t is given by
y = uyt + {tex}\frac 12{/tex}ayt2
Putting uy=usinθ and ay=−g we have
y = (u sin θ)t + {tex}\frac 12{/tex}(−g)t2
or y = (u sin θ)t − {tex}\frac 12{/tex}gt2.....(2)
Putting the value of t from equation (1) in equation (2) we get
y = (u sin θ) {tex}\frac x{u \cos \theta}{/tex} − {tex}\frac 12{/tex} g({tex}\frac x{u \cos \theta}{/tex})2
or y = x tan θ − ({tex}\frac g{2\ u^2\ cos^2\theta}{/tex})x2...(3)
This is an equation of a parabola . hence the path of projectile projected at some angle with the horizontal direction is a parabola.
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2Thank You