Quick Tutorial {Acceleration}:-
\[\Large{\color{red}{\text{Acceleration:-}}}\]Acceleration of a body is defined as the rate of change of its velocity with time.The S.I. unit of acceleration is "meters per second square" written as \[m/s^2\]
There are two types of acceleration:- 1.)Uniform Acceleration 2.)Non-Uniform Acceleration
Uniform Acceleration:- A body has a uniform acceleration if its velocity changes at a uniform rate. Non-Uniform Acceleration:- A body has a non-uniform acceleration if its velocity changes at a non-uniform rate.
Also there is 'Retardation':- A body is said to be retarded if its velocity is decreasing.It is also called Deceleration or Negative Acceleration.
Some points to be noted:-\[\color{gold}{\star}{\text{Acceleration is a vector quantity.}}\] \[\color{gold}{\star \star}{\text{When a body is moving with a uniform velocity, its acc. will be 0.}}\]
\[a=\frac{v-u}{t}\]where, a=acceleration v=final velocity u=initial velocity t=time
\[\Large{\color{orange}{\text{Average Velocity:-}}}\]If the acceleration is uniform then the average velocity is given by the 'arithmetic mean' of the initial velocity & final velocity for a given period of time.i.e., :-\[av=\frac{v+u}{2}\]where, av=average velocity v=final velocity u=initial velocity
Three main equations of uniformly accelerated motion:-\[\Large{\color{gold}{\star}\color{blue}{v=u+at}}\]\[\Large{\color{gold}{\star \star}\color{blue}{s=ut+\frac{1}{2}at^2}}\]\[\Large{\color{gold}{\star \star \star}\color{blue}{v^2=u^2+2as}}\]
@ahaines14 @ajprincess @radar @ganeshie8 @dpaInc @Callisto @inkyvoyd @Zarkon @Calcmathlete @Mertsj @maheshmeghwal9 @Mimi_x3 @mathslover @Preetha @timo86m plz see & give comments:)
It's a really useful quick tutorial.@TheViper
thanx @ajprincess
yw.:)
its a truely very useful. @TheViper ..:-)
thanx everyone who say that:)
to*
good job!
thanx:)
Nice tutorial .... Keep it up ;)
Thanx @supercrazy92
Any suggestion @Vincent-Lyon.Fr ??
@dpaInc @lalaly ur suggestion
@ParthKohli @physicsme
@mathslover
@ramkrishna & @mathslover any suggestion?
great keep it up @TheViper
thanx @mathslover
u sir?
Its very good. But Also, remember to do a lot of practice with numerical problems, this is the way in which you can better understand/visualize these concept.
yes sir
what about including some practice numerical problems in you next tutorial?
k!
Now i can close this
@radar
Useful and I'm sure you put some thought into it. Thanks.
@Vincent-Lyon.Fr
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