If we assume that there is no friction between the tire and the ground, we can the use formula:
ΔKE + ΔPE = 0
where KE is the kinetic energy which is equal to 0.5mv²
and PE is the potential energy which is equal to mgh
Substituting the given values:
0.5 (10.5) (v2 - 2.10^2) + 10.5 (9.81) (8.59 - 22.4) = 0
Solving for v:
v = 16.59 m/s
Answer:

Explanation:
We are given that
Charged on alpha particle=q=2e=
Where 
Initial kinetic energy=K.E=5.76 MeV=

Z=79
Charge on protons=
We have to find the closeness of alpha particle to the gold nucleus before being turned around.
Initial kinetic energy=Final potential energy

Where 


Answer:
Explanation:
i = ∫J dA
A = πr²
dA = 2πr dr
i = ∫J 2πr dr
= ∫3 x 10⁸ x 2πr³ dr
=3 x 10⁸ x 2π ∫ r³ dr
integrating and taking limit from r = .9 R to R
3 x 10⁸ x 2π / 4 [ 2⁴ - .9⁴ x 2⁴] x (10⁻³)⁴
= 4.71 x 10⁸ x .3439 x 10⁻¹² x 2⁴
= 25.9 x 10⁻⁴ A
Answer:
D
Explanation:
The direction that positive charge would move
By definition,
Momentum = Mass * Velocity
Let v = the velocity of the truck, m/s
The mass of the truck is 36,287 kg.
The momentum is 907,175 (kg-m)/s.
Therefore
907,175 (kg-m)/s = (36287 kg)*(v m/s)
v = 907175/36287 = 25 m/s
Answer: 25 m/s