College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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- E N Radar "dish" A radar station detects an airplane approaching directly from the east. At first observation, the range to the plane is 384.0 m at 41.0 ° above the horizon. The plane is tracked for another 124.0 ° in the vertical east-west plane, the range at final contact being 795.0 m. What is the magnitude of the displacement of the plane (in meters) during the period of observation?arrow_forwardPlease solve 7B. The answer is right under the question.arrow_forwardsolve part b.arrow_forward
- can i have the answer to this table using degree + direction (EX. 20degrees East) Thank you very much! (P.S sorry i didn't upload the picture)arrow_forwardNow can you solve for D to G? Thank youarrow_forwardY-COMPONENT MAGNITUDE DIRECT1ON -COM PONENT 3341 VECTOR 7.9 7.10 -3 40 16.00 1.10 6.40 -3.40 9.20 18.5 2.1 8.4 3014 319.3 -5:50 7.20 Ry: 8.0 115.3 4 SULTANT Rarrow_forward
- An object moves in an x-y plane generating three displacements (50.0 m, 60.0° west of north; 20.0 m, 30.0° east of north; 10.0 m east). a) Draw vector A in its reference frame and determine its x component and its y component. Express vector A in Cartesian form. b) Draw vector B in its reference frame and determine its x component and its y component. Express vector B in Cartesian form. c) Draw vector C in its reference frame and determine its x component and its y component. Express vector C in Cartesian form. d) Determine the resulting vector Cartesian Reform. In addition, determine its magnitude and its angle. Note: As can be seen in the diagram, the resulting vector is in the first quadrant, so the signs of its components and its angle have to be those corresponding to a vector in the first guadrant. wwwM wmww o w y (norte) 10.0 m 20.0 m <30.0° 50.0 m 60.0° (oeste) x (este)arrow_forwardProblem 2: Using vectors, prove that the sum of the squares of the four sides of a paral- lelogram equals the sum of the squares of its two diagonals.arrow_forwardFor the given vectors V₁ and V2, determine V₁ + V2, V₁ + V2, V₁-V2, V1X V2, V₂ X V₁, and V₁ V₂. Consider the vectors to be nondimensional. V₂ = 11 Answers: V₁ + V₂ = V₁ + V₂ = V₁-V₂= V₁x V₂ = V₂X V₁ = V₁ V₂ = 69° i i i i i i 4 3 V₁ = 13 i+ i i+ i+ i i i+ i j+ i j+ i i k k k karrow_forward
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