Answer:
if its so easy why dont u do it .
Explanation:
At its maximum height, the ball will have zero vertical velocity, so the ball's velocity at this point is exactly equal to its horizontal velocity.
At any time <em>t</em>, the horizontal component of its velocity is
<em>v</em> = (15 m/s) cos(40°) ≈ 11.49 m/s
so at the highest point of its trajectory, the ball has a velocity of about 11.49 m/s pointed in the positive horizontal direction.
The velocity of the particle is given by the derivative of the position vector:

(a) The particle is moving in the <em>x</em>-direction when the <em>y</em>-component of velocity is zero:

But we want <em>t</em> > 0, so this never happens, unless 2<em>c</em> = <em>d</em> is given, in which case the <em>y</em>-component is always zero.
(b) Similarly, the particle moves in the <em>y</em>-direction when the <em>x</em>-component vanishes:

We drop the zero solution, and we're left with

In the case of 2<em>c</em> = d, this times reduces to <em>t</em> = <em>c</em>/(6<em>c</em>) = 1/6.
a. Speed is defined as rate of change of distance per unit time whereas velocity is defined as rate of change of displacement per unit time.
b.
is the total time taken in the trip
c.
is the total distance
d.
towards right from the starting point.
e. 
f.
towards right.
Explanation:
a.
Speed is a scalar quantity while velocity is a vector quantity.
Speed is defined as rate of change of distance per unit time whereas velocity is defined as rate of change of displacement per unit time.
Speed is a directionless quantity while velocity constitutes direction.
b.
<em>Total time of round trip when we're given:</em>
- distance travelled to the right,

- speed while travelling to the right,

- time spent at gas station,

- time spent while travelling back towards the left,

- speed while travelling to the left,

<em>Now time taken for travelling towards right:</em>



<u>Therefore total time taken in the round trip:</u>



c.
<em>Now, distance travelled towards left:</em>



<u>Therefore total distance:</u>



d.
Now, total displacement:


towards right from the starting point.
e.
<u>Average speed:</u>



f.
<u>Average velocity:</u>


towards right.