Use the following situation to answer questions 25 – 27 . A sphere , a hoop , and a solid cylinder of identical masses are let go from the top of an…

Use the following situation to answer questions 25-27. A sphere, a hoop, and a solid cylinder of identical masses are let go from the top of an incline plane of height h, length L and inclination θ such that h=Lsinθ, as shown in the figure below.

Use the following situation to answer questions 25 – 27 . A sphere , a hoop , and a solid cylinder of identicalmasses are let go from the top of an incline plane of height h , length [ and inclination @ such that h _ Line_ as shown inthe figure below .V25 . Rank the times it takes the objects to roll down the ramp from smallest to largest .a . Thoop = sphere = [ cylinderd . thoop < < sphere { { cylinderb. Isphere < tcylinder < < hoop. . thoop < tcylinder < < sphereC . Thoop < t sphere = [cylinder*26 . Rank the amount of rotational kinetic energy that objects have at the bottom of the ramp from smallest to largest .a . K rot -hoop = rot-sphere _ Anot- cylinder*d . * rot – hoop < < rot – sphere < < rot- cylinder` . Krot-sphere < < rot-cylinder < A not – hoop. . * rot – hoop < < pot- cylinder < A rot- spherec . .* rot -hoop < < rot-sphere = rot – cylinder27 . Rank the total kinetic energy of the objects at the bottom of the ramp from smallest to largest .a .KE hoop = KEsphere = KK cylinderJ . KE hoop < KE sphere < <` cylinderb. KE sphere < KE cylinder < <` hoop. . KE hoop < KE cylinder < <` sphereC .KE hoop < KEsphere = *` cylinder

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