Question

Name: Vectors Review Score: /22 Many of the quantities you will encounter in this course are vectors. You will need to be proficient at basic vector manipulations: addition, subtraction, dot products and cross products. This worksheet is a refresher. Chapter 3 of your textbook explains vectors at the level we will be using them in the course. Please review it Below is a list of six vectors. Take them to lie in the plane of the page, with +x to the right and ty toward the top of the page. Those in the first column represent forces, those in the second column represent displacements. In the first column the vectors are written in unit vector notation, sometimes called "component" or "Cartesian" form. In the second column the vectors are written in magnitude/angle notation, or "polar" form. As is conventional, the angle is with respect to the positive r-axis in the counterclockwise sense. The geometric representation of a generic vector in the diagram to the right can be used to help you convert between component form and polar form. Show all your work in the space provided. Do not submit work on separate sheets of paper. Numerical values must be in decimal form. When writing out answers that are vectors please use the same formatting as shown here. 4, F 5.001+4.00j 8.20m 30.0 (-2.00i+3.00N400m2325 Cartesian-to-Polar and Polar-to-Cartesian Conversion 1. Convert F, F and F, to polar form. (The answer for F, will be symbolic, giving you a template for calculating F, and ) Convert-, r, and r, to component form. (The answer for ,{ will be symbolic, giving you a template for calculating and ) /> {.coson, t. Yi. Sines

First page is solved and the answers are needed to answer the next 2

Answer 1

please rate it up thanks :)