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2-D Force Problems. 7 kg 2N 3N 8N Find the direction and magnitude of the acceleration of the box.

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Presentation on theme: "2-D Force Problems. 7 kg 2N 3N 8N Find the direction and magnitude of the acceleration of the box."— Presentation transcript:

1 2-D Force Problems

2 7 kg 2N 3N 8N Find the direction and magnitude of the acceleration of the box.

3 Sally pushes an old fashioned lawnmower at a constant speed of 3 m/s. She pushes with 100 N at an angle of 65°. Draw a FBD and find the vertical and horizontal components of her push. How much friction must there be?

4 Find the horizontal force on the box. NO FRICTION Draw FBD Find the vertical component of the pull of the rope.

5 If the box has a mass of 8 kg Find its acceleration Find its weight Find the normal force that the ground pushes up.

6 Two dimensional forces must be summed up in the x direction alone, the y direction alone, then finally connected head to tail and added with the pythagorean theorem

7 Adding Multiple Forces that are not at right angles 2 Possible Strategies: Graphical method: 1. Draw the vectors to scale. 2. Connect the vectors head to tail. 3. Resultant goes from head of first to the tail of the last. Analytical method: 1. Use trigonometry to resolve all vectors into X and y components. 2. Add all the x vectors to each other., then add all the y vectors to each other. 3. Find the resultant with the Pythagorean Theorem.

8 These three cartoon creatures are trying to pull a statue. Graphically find the resultant vector if: The Ant applies 100N@220 0 The Penguin 200N@240 0 Jackie Chan 300N@308 0 Which vector is which? Will it move, and which way will it go ? 0 90 180 270

9 For graphical vector addition to work, the arrows must be drawn at exactly the right angle using a protractor and must be drawn to scale (proportionally) using a ruler. Check this drawing with a ruler and protractor The Ant applies 100N@220 The Penguin 200N@240 Jackie Chan 300N@308

10 200N 300N 100N R=240N@270 0 Combining the vectors “tip to tail”, regardless of the order, gives us the resultant. How can we graphically find how big this resultant is?


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