## Vector Components Problem### Diagram DescriptionThe diagram shows three vectors: $\vec{A}$, $\vec{B}$, and $\vec{C}$, positioned on an xy-plane. The angles and magnitudes of the vectors are as follows:- $\vec{A}$ has a magnitude of 12.0 meters and makes an angle of 37.0° with the x-axis.- $\vec{B}$ has a magnitude of 15.0 meters and makes an angle of 40.0° with the x-axis.- $\vec{C}$ has a magnitude of 6.0 meters and makes an angle of 60.0° with the negative x-axis.### Tasks1. **Compute the x and y components of vector $\vec{A}$.** - *Express your answers in meters to three significant figures. Enter your answers separated by a comma.*2. **Compute the x and y components of vector $\vec{B}$.** - *Express your answers in meters to three significant figures. Enter your answers separated by a comma.*3. **Compute the x and y components of vector $\vec{C}$.** - *Express your answers in meters to three significant figures. Enter your answers separated by a comma.*

Answered: Image /qna-images/answer/3e6a890c-80a7-4206-b6f3-16f494284c69.jpg

y 37.0° Ā (12.0 m) 60.0° 40.0° Č (6.0 m) В (15.0 m) Compute the z and y components of vector Á. Express your answers in meters to three siginificant figures. Enter your answers separated by a comma. 1. Compute the z and y components of vector B. Express your answers in meters to three siginificant figures. Enter your answers separated by a comma. 2. Compute the z and y components of vector C. Express your answers in meters to three siginificant figures. Enter your answers separated by a comma. 3.

y 37.0° Ā (12.0 m) 60.0° 40.0° Č (6.0 m) В (15.0 m) Compute the z and y components of vector Á. Express your answers in meters to three siginificant figures. Enter your answers separated by a comma. 1. Compute the z and y components of vector B. Express your answers in meters to three siginificant figures. Enter your answers separated by a comma. 2. Compute the z and y components of vector C. Express your answers in meters to three siginificant figures. Enter your answers separated by a comma. 3.

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

4 m -7 m F = 900 N 2 m B 2 m
Please solve correctly. Thank you!!
What are the (a) x and (b) y components of the vector that must be added to the following three vectors, so that the sum of the four vectors is zero? Due east is the +x direction, and due north is the ty direction. ere to search A = 109 units, 68.0° south of west B = 210 units, 36.0 ° south of east C = 182 units, 26.0° north of east F2 616 #Q F3 Ei B) $ F4 00 % F5 W N S ON XK
Consider this time three vectors pointing at different directions. The first vector has a length of 95.4 cm directed at an angle of 60°. The second vector is 27.8 cm long and has an angle of 225°. Lastly, the third vector has a length of 48.1 cm directed at an angle of 315°. Determine the following: \ d. Illustration of the vectors and the resultant vector e. Vector sum of the three vectors f. Resultant vector components g. Resultant vector angle
Need help figuring out how to do this. Please! I do not even know where to start.
Use a scale drawing and find the x and y components of the following vectors. In each case the magnitude of the vector and the angle measured counterclockwise from the +x-axis. a.Magnitude = 9.0 m , angle = 60° b.Magnitude = 15.0 km, angle = 315° c.Magnitude = 4.6 cm, angle = 145°
Please answer letter (d) only.
Find the resultant vector using the analytical method. Vector A= 20 km, 30° N ofE Vector B= 15 km, 20° W ofS Vector C= 25 km, E Vector D= 10 km, N Note: Round-off the magnitude to 2 decimal places. Report the angle in whole number. No need to write the unit or direction in the answer boxes for this item. Present your solution in detailed. It will be submitted after the exam. Magnitude: Direction: