NUMERIC RESPONSE A 12.0 kg block slides from rest down an inclined plane, if it drops a vertical distance of 5.30 m and achieves a final speed of 8.25 m/s after sliding a distance of 7.15 m along the ramp, determine the magnitude of the force of friction (In N, do not enter the units) 30.1
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- UD MY UTEP ← → C User Settings X Document Sharing A Mail-Alvarado, X mylabmastering.pearson.com/?courseld=12473856&key=14018101051816159781032023#/ Two packages at UPS start sliding down the 20.0° ramp shown in (Figure 1). Package A has a mass of 2.00 kg and a coefficient of kinetic friction of 0.350. Package B has a mass of 10.0 kg and a coefficient of kinetic friction of 0.110. Type here to search Blackboard Learr x PCourse Home X ℗ 7.3.3: A Strategy × b Answered: Two * G Two packages at x + For help with math skills, you may want to review: Vector Components Figure B A 1 of 1 2.00 m 20.0° W How long does it take package A to reach the bottom? Express your answer with the appropriate units. ► View Available Hint(s) At = Submit 0 Provide Feedback μA Value Units ? 74°F Sunny G✩ 4) 0 Next > 5:55 PM 11/3/2023 D x :Resources %= LG An average froghopper insect has a mass of 11.5 mg and reaches a maximum height of 298 mm when its takeoff angle is 57.0" above the horizontal. What is the takeoff speed up of the froghopper? m/s CA 124 kg crate is pushed at constant speed up a frictionless inclined plane of θ = 48 ° with the horizontal. Assuming one pushes with a horizontal force, what is the magnitude of the force F (in N) required to do this?
- An object is sliding across a frictionless surface at a velocity of 2.40 m/s toward the origin. When it is 6.0 m from the origin, it suddenly experiences an acceleration of -1.60 m / s. If the acceleration remains constant, what will its distance from the origin be when its velocity reaches -12.0 m/s? -80.65 m -37.2 m -40.43 m -16.40 m Next Page Page 6 of 10With no losses in the string-pulley system, calculate the force. Help please?A 60 kg skier starts from rest at a height H = 33 m above the end of a ski jump ramp. If the skier leaves the ramp at an angle of θ = 25º, determine the maximum height h the skier will reach.