Mr. One is pushing a cart with a force of F1 = 15.00 N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00N due northeast. Mr. Three is pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that F, + F2 + F3 =0. First, we calculate the vector sum F1+F2 by component method. The x-component of F1 is and the y-component is The x-component of F2 is and the y-component is Adding the components, we can express the resultant vector in unit vector component form: Fi+ Fz = Since we want to find F1 + F2 + F3=0, it follows that F3 = - (F + F2). Thus, %3D The magnitude of F3 is F3 = N.

Mr. One is pushing a cart with a force of F1 = 15.00 N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00N due northeast. Mr. Three is pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that F, + F2 + F3 =0. First, we calculate the vector sum F1+F2 by component method. The x-component of F1 is and the y-component is The x-component of F2 is and the y-component is Adding the components, we can express the resultant vector in unit vector component form: Fi+ Fz = Since we want to find F1 + F2 + F3=0, it follows that F3 = - (F + F2). Thus, %3D The magnitude of F3 is F3 = N.

University Physics Volume 1

18th Edition

ISBN:9781938168277

Author:William Moebs, Samuel J. Ling, Jeff Sanny

Publisher:William Moebs, Samuel J. Ling, Jeff Sanny

Chapter2: Vectors

Section: Chapter Questions

Problem 26P: In a tug-of-war game on one campus, 15 students pull on a rope at both ends in an effort to displace...

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Question

Supply all missing information with the correct numerical values. Do not include the units. Round off all answers to two decimal places. Do not
forget the negative sign (-) if needed.
Mr. One is pushing a cart with a force of F1 = 15.00N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00 N due northeast. Mr. Three is
pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that F1 + F2+ F3 = 0.
First, we calculate the vector sum F, + F, by component method.
The x-component of F1 is
and the y-component is
The x-component of F2 is
and the y-component is
Adding the components, we can express the resultant vector in unit vector component form:
Fi+F2=
Since we want to find Fi+ F2+ F3 = 0, it follows that F3 = - (Fi+F2). Thus,
F3 =
The magnitude of F3 is F3 =
N.

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QUESTION 2 Supply all missing information with the correct numerical values. Do not include the units. Round off all answers to two decimal places. Do not forget the negative sign (-) if needed. Mr. One is pushing a cart with a force of F1 = 15.00 N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00 N due northeast. Mr. Three is pushing the cart a force F3 so that the cart is in equilbrium. Find force F3 so that F + F2 +F3=0. First, we calculate the vector sum F +F2 by component method. The x-component of F is the and y-component is of F is The X-component and the y-component is Adding the components, we can express the resultant vector in unit vector component form: Since we want to find F +F2+ F3=0, it follows that F3 = - (F, + F2). Thus, The magnitude of Fz is F3 %3D N.
P6
Supply all missing information with the correct numerical values. Do not include the units. Round off all answers to two decimal places. Do not forget the negative sign (-) if needed. Mr. A is pushing a cart with a force of F1 = 15.00 N due north. Mr. B is pushing the same cart with a force of F2 = 25.00 N due northeast. Mr. C is pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that . First, we calculate the vector sum by component method. The x-component of ->F1 is ______ and the y-component is _____ . The x-component of ->F2 is _____ and the y-component is _____ . Adding the components, we can express the resultant vector in unit vector component form: ->F1 + ->F2 = _____ ^i + _____ ^j Since we want to find ->F1 + ->F2 + ->F3 = 0 , it follows that ->F3 = -(->F1 + ->F2). Thus, ->F3 = _____ ^i + ______ ^j The magnitude of ->F3 is F3 = _____ N
1.8.4. Forces F, = 12 N, 0, = 0 and F2 = 12 N, 0, = -0 act at the origin. Their resultant force F = 9 N is along the +x-direction. A. Setup with a labeled diagram showing F, F1, F1y, F2, F2y. b. Calculate the magnitude of the angle 0 that F, and F, make with the +x-axis. 1x3 2x9
fill in the missing blanks
Supply all missing information with the correct numerical values. Do not include the units. Round off all answers to two decimal places. Do not forget the negative sign (-) if needed. Mr. One is pushing a cart with a force of F1 = 15.00 N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00 N due northeast. Mr. Three is pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that . First, we calculate the vector sum by component method. The x-component of is and the y-component is . The x-component of is and the y-component is . Adding the components, we can express the resultant vector in unit vector component form: = + Since we want to find , it follows that . Thus, = + The magnitude of is F3 = N.
Supply all missing information with the correct numerical values. Do not include the units. Round off all answers to two decimal places. Do not forget the negative sign (-) if needed. Mr. One is pushing a cart with a force of F1 = 15.00 N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00 N due northeast. Mr. Three is pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that F+F,+F3=0. First, we calculate the vector sum + F2 by component method. The x-component of F1 is and the y-component is The x-component of F2 is and the y-component is Adding the components, we can express the resultant vector in unit vector component form: Fi + F2 = Î + Since we want to find Fj + F,+ F3 = 0, it follows that F3 = - (F+F2). Thus. F3= The magnitude of F3 is F3 = N.
Supply all missing information with the correct numerical values. Do not include the units. Round off all answers to two decimal places. Do not forget the negative sign (-) if needed. Mr. One is pushing a cart with a force of F1 = 15.00 N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00 N due northeast. Mr. Three is pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that F + F2+ F3 = 0. First, we calculate the vector sum F1 + F2 by component method. The x-component of F1 is and the y-component is The x-component of F2 is and the y-component is Adding the components, we can express the resultant vector in unit vector component form: Fi+F2 = ↑ + Since we want to find F, +F2+ = 0, it follows that F3 = - (F1 + F). Thus, F3= The magnitude of F3 is F3 = N.
Supply all missing information with the correct numerical values. Do not include the units. Round off all answers to two decimal places. Do not forget the negative sign (-) if needed. Mr. One is pushing a cart with a force of F1 = 15.00 N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00 N due northeast. Mr. Three is pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that . First, we calculate the vector sum by component method.
Supply all missing information with the correct numerical values. Do not include the units. Round off all answers to two decimal places. Do not forget the negative sign (-) if needed. Mr. One is pushing a cart with a force of F1 = 15.00 N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00 N due northeast. Mr. Three is pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that F1 + F+F3= 0. First, we calculate the vector sum + F2 by component method. The x-component of F1 is and the y-component is The x-component of F2 is and the y-component is Adding the components, we can express the resultant vector in unit vector component form: F + F2 = 1Fi+F2+F3=0, it follows that F3 = - (F1 + F2). Thus, Since we want to find %3D F3 = The magnitude of F3 is F3 = N.
Supply all missing information with the correct numerical values. Do not include the units. Round off all answers to two decimal places. Do not forget the negative sign (-) if needed. Mr. One is pushing a cart with a force of F1 = 15.00 N due north. Mr. Two is pushing the same cart with a force of F2 = 25.00 N due northeast. Mr. Three is pushing the cart a force F3 so that the cart is in equilibrium. Find force F3 so that . First, we calculate the vector sum by component method. The x-component of is and the y-component is . The x-component of is and the y-component is . Adding the components, we can express the resultant vector in unit vector component form: = + Since we want to find , it follows that . Thus, = + The magnitude of is F3 = N.
5. LO 4: A force of 6 N acts 60° north of west. What is the effective force along the west and along the north? 6. LO 4: A vector has components (4, -3). Draw the vector. Find the magnitude and direction of the vector. 7. LO 4: Calculate the components of the vectors. 10 m 60⁰ Y 30 тил 10 m X OPP A)) Y AY AX -45⁰ 10 m X