Page 1 of Question 1 (1 point) Two particles q1 = (7.794x10^0) nC and (6.5820x10^0) nC are initially (2.68x10^0) metres apart, and then move to (8.331x10^0) metres apart. Calculate the change in potential energy in Joules Note: Your answer is assumed to be reduced to the highest power possible. Your Answer: x10 Answer Question 2 (1 point) Consider a parallel plate capacitor where the plates have an area of (1.8000x10^1) square mm and are kept at a distance of (4.00x10^-1) mm. How much electrical work is required to charge the capacitor from no charge to a charge of (5.9000x10^-8) coulombs? Give your answers in joules (J) using scientific notation with 3 sig figs. Note: Your answer is assumed to be reduced to the highest power possible. Your Answer: x10 Answer units Question 3 (1 point) The magnetic field of a light wave has an amplitude of (2.320x10^0) /T. What is the intensity of this wave? Express your result in mW/cm2 with four significant figures. Note: Your answer is assumed to be reduced to the highest power possible.Page 1 of Question 1 (1 point) Two particles q1 = (7.794x10^0) nC and (6.5820x10^0) nC are initially (2.68x10^0) metres apart, and then move to (8.331x10^0) metres apart. Calculate the change in potential energy in Joules Note: Your answer is assumed to be reduced to the highest power possible. Your Answer: x10 Answer Question 2 (1 point) Consider a parallel plate capacitor where the plates have an area of (1.8000x10^1) square mm and are kept at a distance of (4.00x10^-1) mm. How much electrical work is required to charge the capacitor from no charge to a charge of (5.9000x10^-8) coulombs? Give your answers in joules (J) using scientific notation with 3 sig figs. Note: Your answer is assumed to be reduced to the highest power possible. Your Answer: x10 Answer units Question 3 (1 point) The magnetic field of a light wave has an amplitude of (2.320x10^0) /T. What is the intensity of this wave? Express your result in mW/cm2 with four significant figures. Note: Your answer is assumed to be reduced to the highest power possible