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arlik [135]
3 years ago
6

A research Van de Graaff generator has a 2.10 m diameter metal sphere with a charge of 40.0 C on it. (a) What is the potential (

in kV) near its surface? 171.42 x kV (b) At what distance from its center (in m) is the potential 105 kV? m (c) An oxygen atom with three missing electrons is released near the Van de Graaff generator. What is its kinetic energy in keV at the distance found in part (b)? keV
Physics
1 answer:
viva [34]3 years ago
8 0

Answer:

distance is 3.428571 × 10^{-6} m

potential is 342.857143 × 10^{6} kV

kinetic energy is  713.571429 × 10^{6} KeV

Explanation:

Given data

diameter  = 2.10 m

charge = 40.0 C

to find out

potential and distance from its center  and kinetic energy

solution

we know diameter  = 2.10 m so radius will be = 2.10 / 2 = 1.05 m and charge = 40 C

so potential = KQ/R

here K is constant with value = 9× 10^{9} Nm²C²

so  potential =   9× 10^{9} (40) / 1.05

potential = 342.857143 × 10^{9} V

so  potential is 342.857143 × 10^{6} kV

and

in 2nd part we find radius

potential = KQ / R

put the value

105 × 10^{3}  = 9× 10^{9} ( 40 )   / R

R = 3.428571 × 10^{-6} m

so distance is 3.428571 × 10^{-6} m

and

in 3rd part

we find KE

so change in KE  = change in V

so KE 2 - KE 1  = q (V2 - V1)

KE2 - 0 = 3 ( 342.857143 × 10^{6} - 105 )

so kinetic energy is  713.571429 × 10^{6} KeV

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The correct answer is (A) 2.0 J

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Substitute 2.0 kg for <em>m</em>, the mass of the pendulum, 9.81 m/s² for <em>g</em>, the acceleration due to gravity, 0.10 m for <em>h and 4.0 m/s for </em>v<em>.</em>

E=mgh+\frac{1}{2} mv^2\\ =(2.0kg)(9.81m/s^2)(0.10 m)+\frac{1}{2}(2.0kg)(4.0m/s)^2\\ =17.962J

The pendulum has an initial energy of 20 J. the energy lost is given by,

\Delta E=(20J)-(17.962J)\\ =2.038J=2.0J

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3 years ago
Suppose two vectors have unequal magnitudes. can their sum be zero? explain
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-  No, Two vectors of unequal magnitude can never sum to zero.

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