Week 5 Fall 2019 Three vectors 13 of 15 Review | Constants Consider three vectors AB and C all lying in the ry plane. Vector A has length 6.7 and makes an angle of 131 degrees with the -axis. Vector Bhas length 6.9 and makes an angle of 32 degrees with the -axis. The vector D= A+ B+C has -component Dx 3.2 and y-component Dy 6.7 Find the magnitude of the vector C Express your answer to 2 significant figures. 2.7 Previous Answers Submit Correct Part B Find the angle in degrees that vector C makes measured counterclockwise from the -axis. Express your answer the nearest degree. Πνα ΑΣφ - 49.1 Previous Answers Request Answer Submit Incorrect Try Again: 5 attempts remaining

Week 5 Fall 2019 Three vectors 13 of 15 Review | Constants Consider three vectors AB and C all lying in the ry plane. Vector A has length 6.7 and makes an angle of 131 degrees with the -axis. Vector Bhas length 6.9 and makes an angle of 32 degrees with the -axis. The vector D= A+ B+C has -component Dx 3.2 and y-component Dy 6.7 Find the magnitude of the vector C Express your answer to 2 significant figures. 2.7 Previous Answers Submit Correct Part B Find the angle in degrees that vector C makes measured counterclockwise from the -axis. Express your answer the nearest degree. Πνα ΑΣφ - 49.1 Previous Answers Request Answer Submit Incorrect Try Again: 5 attempts remaining

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

Solve the following, given: Ā = 4î + 7) B = 51 – 2j+ k C = -i+ 3j+ 2k a) Find the magnitude of vector B. b) Write an expression for A + C. c) Write an expression for 2B C. d) Find the direction of vector A.
Vector A has a positive x component of 5.00 m and a negative y component of 3.00 m. Determine the magnitude and direction of i) vector A. ii) vector B which when added to vector A will give zero resultant vector. Sketch vector A and vector B.
Can this be answered with a lot of detail so it I can understand.
Determine the magnitude and orientation theta of FB so that the resultant force is directed along the positive y axis and has a magnitude of 1600 N. Where FA= 750N
Obtain expressions in component form for the the position vectors having the following polar coordinates. 13.0 m, 140 degrees counterclockwise from the x axis. 3.80 cm , 80.0 degrees counterclockwise from the x axis. 20.0 inches, 220 degrees counterclockwise from the x axis.
Given three vectors: A = 30 m, 30oNorth of East B = 120 m, 60o North of West C = 100 m West a) Resolve each vector into its components. Tabular form b) Find the magnitude and direction of the resultant vector
-Two vectors (A and B) and lying in the xy plane given by: A = 3 - 2 ) , B = ( i + 4 ) The magnitude and direction of the resultant vector R are: O a. ° R=20m, = 44 O b. ° R=4m, = 90 O C. R=4.4m, = 26.5 ° O d. R=16m, = 26.5 ° A و B يقعان في المستوى xy معطاة ... متجهان مقدار واتجاه المتجه المحصله R هو QUESTION 6 - A dimensionless vee O Scalar quantity Veck
2. Vector Vi is 6.6 cm long and points along the negative x axis. Vector is 8.5 cm long and points at to the positive x axis. Determine the sum (magnitude and angle). 3. Vi is a vector 30m in magnitude and points at an angle of 23.4° above the negative x axis. V, is a vector 50m in magnitude and points 49° below the -x aYis Yira yont
Pls asap
1. Find the magnitude and direction of the resultant of the following vectors using Laws of Sines and Cosines. Sketch it. Vector 1:X Newton's, 40 Degrees Vector 2: Y Newton's, 260 Degrees LetX = 7 LetY = 8
Please solve and answer the question correctly. Thank you!!
1. Vector a has a magnitude of 2 units and points towards the west. Vector b has a magnitude of 2 units and makes an angle of 1200 with the east direction. Subtract the two vectors 2. Find A -B for the following cases: (a) A = 6 units, east and B= 4 units, west; and (b) A = 7m, 60 ° North of east and B = 5m, east.