Consider the localized wavefunction given by 4(x) = e-αx². Use the definitions given in Lesson 1B for x and p and evaluate the indicated operations on this function. (a) Evaluate ✩ p²(x). (b) Evaluate ô²â ½(x). (c) Using the results from parts (a) and (b), determine the net effect of the operation represented by (x p² - p²x) y(x).
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Correct answers for A and B are provided to slolve part C.
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- I need help with part b. I think I have the answer but I'd like to double check part a and b.I solved for part a and part b which asked part a) The plane flies at 554 miles per hour, relative to the skyscraper. If Casey throws the ball to Matt at 23 miles per hour, relative to the plane, then what speed will Myles see the ball move at? (I got speed of 577 miles per hour). For part b they asked "Matt subsequently tosses the ball back to Casey, at 25 miles per hour. What speed does Myles see the ball move at? (I got 529 mph) now I need help with part c and part d. part c) Lets's imagine that instead of an airplane, Casey and Matt are on a rocketship, traveling at 93% of the speed of light. Additionally, Casey and Matt have been training very hard and so can toss the ball incredibly fast. If Casey throws the ball to Matt at 25% of the speed of light, relative to the rocket, then what speed will Myles see the ball move at? part d) Did you use Galilean Relativity or Special Relativity to compute the speeds in part a-c? Why did you choose to use the equation you chose for each…How would i do part A? and what is it asking?
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