Question: BASIC TPOST DO NOT ASSIST DO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSIST DO NOT

 BASIC TPOST DO NOT ASSIST DO NOT POST DO NOT ASSISTDO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSISTDO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSIST
(1) RNG A very stiff spring (k - 3000-5000 N/m) is compresssedfrom its relaxed length by 20-50 cm. Calculate the amount of potentialenergy stored in the compressed spring. "ASSIST (2) RNG The compressed spring

BASIC TPOST DO NOT ASSIST DO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSIST (1) RNG A very stiff spring (k - 3000-5000 N/m) is compresssed from its relaxed length by 20-50 cm. Calculate the amount of potential energy stored in the compressed spring. "ASSIST (2) RNG The compressed spring is the launching mechanism of a big cannon. A large watermelon (mass: SIST 10-20 kg) is loaded into the cannon, and the watermelon is launched horizontally, so that all of the spring's SIST stored potential energy is convered into kinetic energy. Calculate the speed of the launched watermelon. SISS (3) The watermelon is reloaded, then launched straight upward, so that all of the spring's stored elastic potential energy is converted into gravitational potential energy by the time the watermelon reaches its maximum height. Calculate the watermelon's maximum height. T POST DO NOT ASSIST DO NOT POST DO NOT ASSIST (4) RNG During a launch, the spring goes from full compression to complete relaxation in a short time (0.5-0.8 s). Calculate the spring's average power output during a launch. ASSISTThe rest of the assignment is about a cable pulling a loaded sled up a smooth icy (friction-free) slope on a windy day. NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSI cable NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSI ) NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSI wind ) NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSI ) NOT POST DO NOT ASSIST DO NOT POST DO NOT ASSI ) NOT POST DO NOT ASSIST(5) RNG, MVQ The sled's mass is 40-60 kg, the tension in the cable is FT = 400-700 N, the slope is inclined at an angle 6 = 10-30 above horizontal, and the drag force from the wind is FD = 40-60 N. We're analyzing an interval during which the sled slides d = 10-20 m uphill (d is measured parallel to the slope). Identify all random qtys by description and symbol. (6) The slope exerts a normal force FN on the sled. Explain why FN does no work on the sled during this interval. 1 sentence. (7) Calculate the work done on the sled by each of the other three forces while it slides d meters uphill: We (work done by gravity), WT (work done by tension), and WD (work done by drag), The cable pulling the sled is parallel to the slope, and the drag force is horizontal, in the direction the wind is blowing. (8) At the bottom of the slope, the sled's speed is 6.00 m/s. Calculate the sled's speed at the top of the slope (after sliding d meters uphill), starting from Wm = Kf i K. (9) In #6 you explained why FN did no work on the sled, but normal forces denitely can do work. Think of a recent concrete example of a time when M used a normal force to do some work, or when a normal force did some work on m. In 1-2 sentences, describe what or who exerted the normal force, what or who it was exerted on, what happened, and whether FN did positive or negative work

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