Forces in Two Dimensions Example Three kids are

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Forces in Two Dimensions

Forces in Two Dimensions

Example Three kids are fighting over the same toy. One pulls the toy with

Example Three kids are fighting over the same toy. One pulls the toy with a force of 20 N (E), another pulls with a force of 15 N (15°N of W), and the third pull with 22 N (S). a) Find the total force on the toy. b) What is the toy’s acceleration?

Example A child pulls on a wooden toy attached to a string. The toy

Example A child pulls on a wooden toy attached to a string. The toy has a mass of 5 kg and the child pull on the string with a force of 25 N at an angle of 50° with the horizontal. Assuming no friction. a) Draw the free body diagram. b) Calculate the normal force. c) Determine the acceleration of the toy.

Example Working in his yard, a man pushes on a 50 kg lawnmower. He

Example Working in his yard, a man pushes on a 50 kg lawnmower. He exerts a force of 200 N on the handle that makes and angle of 60° with the horizontal. Assume no friction. a) Draw the free body diagram. b) Determine the Normal force. c) Find the acceleration of the mower.

Example A 10 kg box is placed at the top of a frictionless ramp

Example A 10 kg box is placed at the top of a frictionless ramp with an angle of 30 o with the horizontal. Calculate the acceleration of the box down the ramp.

Objects on Inclines with Friction

Objects on Inclines with Friction

When will a block slide down an incline? If the portion of its weight

When will a block slide down an incline? If the portion of its weight parallel to the incline is greater than the friction between the surfaces (FGx > Ff) If FGx is less than friction, the block will not move

Ex A 51. 0 kg skier is descending down a 30° slope. If the

Ex A 51. 0 kg skier is descending down a 30° slope. If the coefficient of friction is. 10 a) draw the free body diagram b) find her acceleration c) find her speed after 4. 0 sec

Ex Suppose that the skier in the previous problem encounters slushy snow and then

Ex Suppose that the skier in the previous problem encounters slushy snow and then moves down the slope at a constant speed. What is the new coefficient of friction?