To calculate the average acceleration of the ball we use the formula,

Here,
is the final velocity of the ball and
is the initial velocity of the ball t is the time in contact with the wall.
Given
towards the wall and 
away from the wall and
.
Substituting these values in above formula , we get

Here
is negative because ball is moving away from the wall.

Therefore, average acceleration of the ball is
(away from the wall).
To solve this problem we will apply the concepts related to the double slit-experiment. Under this concept we understand the relationship between the minimum angle, depending on the order of the fringes, the wavelength and the distance between slits. Therefore we have the following relation,

Here,
m = Order of the fringes
D = Distance between slits
= Wavelength
Replacing with our values we have,


Through the relationship between distances then we have that the basic amplification distance is given by the relationship between the distance of the slit L and the angle, then



Thus the width of the central maximum is


Therefore the widht is 0.466m
Given:
The speed of sound is 340 m/s
Time for the echo is 5.2 s.
Let h = the depth of the canyon.
Because the sound of your voice travels to the bottom of the canyon and back to your ear, the total distance traveled is 2h.
By definition,
distance = velocity * time.
Therefore
2h = (340 m/s)*(5.2 s) = 1768 m
h = 884 m
Answer: The depth is 884 m.
Answer:
3
Explanation:
You must first make sure the equation is balanced. This one is. Then, you simply add up the coefficients of each compound on the products side of the equation. When the coefficient is not specified, you can assume it is 1 mole. So, in this equation, there is 1 mole of CaCl₂, 1 mole of CO₂, and 1 mole of H₂O = 3 moles.
The reactant side of the equation also has three moles:
1 mole of CaCO₃ and 2 moles of HCl.
Answer:
The poem, Going Down the Hill on a Bicycle, written by Henry Charles Beeching describes the thrilling ride of a boy going downhill. ... The poet mentions how he lifts his feet from the pedals and keeps his hands still so that he would not lose his balance and fall off the bicycle, while it is dashing down the hill.