"a resistor and a capacitor are connected in series to an ideal battery of constant terminal voltage. when the system reaches its steady state, what is the voltage across the resistor and the capacitor?

a. the voltage across both the resistor and the capacitor is equal to one-half of the terminal voltage of the battery.
b. the voltage across the resistor is equal to the terminal voltage of the battery, and the voltage across the capacitor is zero.
c. the voltage across the resistor is zero, and the voltage across the capacitor is equal to the terminal voltage of the battery.
d. the voltage across both the resistor and the capacitor is equal to the terminal voltage of the battery.
e. the voltage across both the resistor and the capacitor is zero"

What is the radius of the circular path ofa charged particle in a magnetic field?

Did the proton move into a region of higher potential or lower potential? did the proton move into a region of higher potential or lower potential? because the proton is a negative charge and it accelerates as it travels, it must be moving from a region of higher potential to a region of lower potential.because the proton is a negative charge and it accelerates as it travels, it must be moving from a region of lower potential to a region of higher potential.because the proton is a positive charge and it slows down as it travels, it must be moving from a region of higher potential to a region of lower potential.because the proton is a positive charge and it slows down as it travels, it must be moving from a region of lower potential to a region of higher potential.request answerpart bwhat was the potential difference that stopped the proton? express your answer with the appropriate units.î”v î” v = nothingnothingrequest answerpart cwhat was the initial kinetic energy of the proton, in electron volts? express your answer in electron volts.ki k i = nothing ev request answerprovide feedback

Aball is thrown from the top of a building with an initial velocity of 21.9 m/s straight upward, at an initial height of 51.6 m above the ground. the ball just misses the edge of the roof on its way down, as shown in the figure. (a) determine the time needed for the ball to reach its maximum height. (b) determine the maximum height. (c) determine the time needed for the ball to return to the height from which it was thrown, and the velocity of the ball at that instant. (d) determine the time needed for the ball to reach the ground. (e) determine the velocity and position of the ball at t = 5.35 s.