Two vectors are expressed in component form below, using the given Cartesian coordinate system. a =...
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Two vectors are expressed in component form below, using the given Cartesian coordinate system. a = 2x - 9ŷ v=-69-32 Given coordinate system  ŷ <N C) Express ✓ and B in component form, using a Cartesian coordinate system of your choice. Be sure to define your choice of Cartesian coordinate system. Now determine A, where A = V X B, using the component form expressions you just found. Draw A based on the component form expression you just determined. Verify that your result is consistent with your answer from the graphical method of cross products. D) Rewrite the force equation but replace V x B with A. Your goal is to solve for the scalar variable q. If you didn't know anything about vector math, you may instinctively try to divide by E or A. But you know this is wrong! What vector math operation should you perform in order to avoid dividing by a vector? Perform this vector math operation and determine 9. Use the values in the diagram given above and be very careful to identify the appropriate angles, as needed. Two vectors are expressed in component form below, using the given Cartesian coordinate system. a = 2x - 9ŷ v=-69-32 Given coordinate system  ŷ <N C) Express ✓ and B in component form, using a Cartesian coordinate system of your choice. Be sure to define your choice of Cartesian coordinate system. Now determine A, where A = V X B, using the component form expressions you just found. Draw A based on the component form expression you just determined. Verify that your result is consistent with your answer from the graphical method of cross products. D) Rewrite the force equation but replace V x B with A. Your goal is to solve for the scalar variable q. If you didn't know anything about vector math, you may instinctively try to divide by E or A. But you know this is wrong! What vector math operation should you perform in order to avoid dividing by a vector? Perform this vector math operation and determine 9. Use the values in the diagram given above and be very careful to identify the appropriate angles, as needed.
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Related Book For
Physics
ISBN: 9781119539636
11th Edition
Authors: John D. Cutnell, Kenneth W. Johnson, David Young, Shane Stadler
Posted Date:
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