Hi, this is a set of 5 questions, I've answered 4 as shown in the photos please help solve the fifth question in the second slide. A small block slides down a frictionless track whoseshape is described by y = (x^2)/d for x<0 and by y = -(x^2)/d for x>0. The value of d is 2.50 m, and x and y aremeasured in meters as usual. Suppose the block startsSame type of track as in the previous problem, this timewith d = 3.95 m. The block starts at x = 0, and is given apush to the left with an initial speed of 5.11 m/s, so itstarts sliding up the track to the left. At what value of xwill the block reverse direction and start sliding backdown?%3D%3Dfrom rest on the track, at x = -2.43 m. What will the blocks speed be when it reaches x = 0?16.81 m/s1-2.29 m24.82 m/s22.29 m1233.86 m/s31.33 m4.9.53 m/s4-1.33 mOK, same sort of track, but now with d = 3.05 m. Nowsuppose the blocks starts on the track at x = 3.50 m. Theblock is given a push to the left and begins to slide up thetrack, eventually reaching its maximum height at x = 0, atwhich point it turns around and begins sliding down.What was its initial speed in this case?%3DHere we go again this time, d= 2.98 m. Suppose theblock starts on the track at x = 0. What minimum initialvelocity (moving to the right) must the block have suchthat it will leave the track at x = 0 and go into freefall?15.32 m/s6.28 m/s427.65 m/s24.55 m/s35.41 m/s6.50 m/s45.22 m/s4.8.88 m/s33. Last time now, with d = 3.98 m. You start the block on thetrack at rest, somewhere to the left of x = 0. You thenrelease the block from rest and let it slide down. What isthe maximum value of x (that is, what is the closest to theorigin) from which you can release the block from restand have it leave the track at x = 0 and go into freefall?1-1.41 m2-2.04 m3-2.42 m4-1.99 m

Name: Hi, this is a set of 5 questions, I've answered 4 as shown in the phot
Uploaded: 2024-03-05T11:56:34.000Z
Channel: Bartleby
Description: Hi, this is a set of 5 questions, I've answered 4 as shown in the photos please help solve the fifth question in the second slide. A small block slides down a frictionless track whoseshape is described by y = (x^2)/d for x<0 and by y = -(x^2)/d for x