Instructions: No credit will be given for a solution only. You must show your detailed work including a sketch to receive credit. If you don't receive a 10/10 on your first submission, you may use the recitation discussion to revise and resubmit. There is a short grace period of 12 hours for your first recitation submission. Initial submissions will not be accepted after this grace period. Note that if you made some progress on this problem, and are for example, halfway finished with the problem, you will initially receive a score of zero online. You will then have an opportunity to receive partial or full credit for the assignment by working with a group and your TA using the Canvas Discussion board. The following problem can submitted online as a .pdf, jpg, doc, tiff, ods, or odt file (you may write your work out by hand and upload the file, or type the equations into a word processing program). You may also type in the equations using the equation editor above, which may be convenient if you are proficient in La Tex. If you don't receive credit on your first attempt, that's ok! You have 7 days to revise and resubmit for full or partial credit. Consider a parallel-plate capacitor with plates of area "A" with one plate connected to a spring having a force constant "k", and another plate held fixed. The system rests on a tabletop as shown in the figure below.l he following problem can submitted online as a .pd'r, .jpg, doc, titr, ods, or odt le (you may write your work out by hand and upload the le, or type the equations into a word processing program). You may also type in the equations using the equation editor above, which may be convenient if you are procient in LaTeX. If you don't receive credit on your rst attempt, that's ok! You have 7 days to revise and resubmit for full or partial credit. Consider a parallel-plate capacitor with plates of area "A" with one plate connected to a spring having a force constant ""k and another plate held fixed. The system rests on a tabletop as shown in the figure below. If the charges placed on plates a and b are given by values Q+ and Q, respectively, once the system is in equilibrium how far does the end of the spring move from its original relaxed position? Hints: at equilibrium, what can we say about the net force on plate a? How do we nd the electrostatic force that acts on the plate using the electric eld between the plates