Physics, asked by mirmazhar, 8 hours ago

Dimension of S=vit+1/2gt²

Answers

Answered by ranjitkr2018
1

Answer:

Trying to simplify this to make it more familiar for everyone.

Motion Under Gravity:

Scenario: Upward Motion

v = u - at

h = ut - 1 / 2 gt^2

v^2 - u^2 - 2gh

Scenario: Downward Motion

v = u + at

h = ut + 1 / 2 gt^2

v^2 - u^2 + 2gh

And in Gen:

v = u + at

h = ut + 1 / 2 at^2

v^2 - u^2 + 2as

Now lets assume Distance traveled by a body in nth second:

sn = u + (2n - 1) a / 2

Now, s = distance traveled

h = height

t = time

u = initial velocity

v = final velocity

a = acceleration

g = gravitational acceleration

If a body starts from rest and falls freely or is dropped, then u = 0.

If the body is thrown upwards then it will rise until its vertical velocity becomes zero. Maximum height attained is h = u2 /2g.

If a packet is dropped at a height h, from an aero-plane or balloon ascending with a velocity u, then the time taken by the packet to reach ground is given by h = ut + 1/2 gt^2

No line in x - t graph can be perpendicular to time axis because it will represent infinite velocity.

If the x - t graph is a curve whose slope decreases continuously with time, then the velocity of the body goes on decreasing continuously and the motion of the body is retarded.

If the x - t graph is a curve whose slope continuously increases, then the velocity of the body is continuously increasing and the body accelerated.

If the v - t graph is a straight line parallel to time axis, then the acceleration of the body is zero.

If the u - t graph is a straight line inclined to time axis with positive slope, then that body is moving with constant acceleration.

If v - t graph is a straight line inclined to time axis with negative slope, then the body is retarded.

The v - t graph normal to time axis is not a practical possibility because it means that the acceleration of the body is infinite.

For a body moving with uniform acceleration, the average velocity = (u + v)/2, where u is the initial velocity

Explanation:

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