8:48 4Document (11)2. In the space below, draw a set of x-y axes, and label the +y direction North and the+x direction East. Label the origin of the coordinate system "home". Suppose youwalk 2 blocks East from home, then turn left and walk 5 blocks North, then turn rightand walk 3 blocks East. On your axes, make a vector diagram of this motion. Usevector addition to find your straight-line distance from home, measured in blocks?1. Components of vectors. The vector in this problem is a displacement vector thatstarts at the origin, has a magnitude of 12 km and has a direction of 35 degrees(measured counter clockwise from the +x axis).aa. Using the gridlines below (0.5 cm spacing), draw the vector. Use a scale factor of1 km per grid line. Use a protractor and ruler to make sure your vector has thecorrect magnitude and direction.b. Draw a dotted line from the tip of the vector to the x axis. Using a ruler, measurethe the x component in cm, and use the scale factor to convert to km.c. Draw a dotted line from the tip of the vector to the y axis. Using a ruler, measurethe the y component, and use the scale factor to convert to km.2. Components of vectors. The vector in this problem is a velocity vector which startsat the origin, has a magnitude of 11 m/s and has a direction of 135 degrees(measured counter clockwise from the +x axis).a. Using the gridlines below (0.5 cm spacing), draw the vector. This time, chooseyour own scale factor. Record your scale factor below. Make sure your scalefactor is large enough so that your vector takes up most of the space in thediagram. Use a protractor and ruler to make sure your vector has the correctmagnitude and direction.b. Draw a dotted line from the tip of the vector to the x axis. Using a ruler, measurethe the x component in cm, and use the scale factor to convert to m/s.c. Draw a dotted line from the tip of the vector to the y axis. Using a ruler, measurethe the y component, and use the scale factor to convert to m/s.Setup the following pulls on using your force table: A = (200 g, 0 g), B = (0, 300 g)a) Algebraically sum up A + B = C:b) Graphically add A + B (each box is 50 g). Be sure to label3. Addition of vectors. Vector r1 has a magnitude of 8.4 km and points due East.Vector r2 has a magnitude of 12.6 km and points due North.0a. On the grid below, show the addition of r1 and r2 using the tip-to-tail method.Make sure to show the resultant vector on your diagram. Use a scale factor of 1km per grid line. Use a protractor and ruler to make sure your vectors have theMobile ViewADRead Aloud!!!Headings:

Answered: Image /qna-images/answer/94b486cf-3485-4b68-a5fc-0d1f62e84539.jpg

2. In the space below, draw a set of x-y axes, and label the +y direction North and the +x direction East. Label the origin of the coordinate system "home". Suppose you walk 2 blocks East from home, then turn left and walk 5 blocks North, then turn right and walk 3 blocks East. On your axes, make a vector diagram of this motion. Use vector addition to find your straight-line distance from home, measured in blocks?

2. In the space below, draw a set of x-y axes, and label the +y direction North and the +x direction East. Label the origin of the coordinate system "home". Suppose you walk 2 blocks East from home, then turn left and walk 5 blocks North, then turn right and walk 3 blocks East. On your axes, make a vector diagram of this motion. Use vector addition to find your straight-line distance from home, measured in blocks?

Physics for Scientists and Engineers: Foundations and Connections

1st Edition

ISBN:9781133939146

Author:Katz, Debora M.

Publisher:Katz, Debora M.

Chapter3: Vectors

Section: Chapter Questions

Problem 20PQ

See similar textbooks

Similar questions

A planet of mass 5 ⨯ 1024 kg is at location <6 ⨯ 1011, −4 ⨯ 1011, 0>m. A star of mass 4 ⨯ 1030 kg is at location <−4 ⨯ 1011, 5 ⨯ 1011, 0>m. It will be useful to draw a diagram of the situation, including the relevant vectors. (a) What is the relative position vector r pointing from the planet to the star?
Can you answer question 2 part c with algebra?
8.1 You draw a coordinate system with +ˆx pointing to the bottom of the pageand +ˆz pointing to the left of the page. In what direction is +ˆy?Select One of the Following and explain why?(a) into the page(b) out of the page(c) to the left of the page(d) to the right of the page(e) to the top of the page(f) to the bottom of the page
Consider a satellite in elliptical orbit around a planet of mass M, and suppose that physical units are so chosen that GM D 1 (where G is the gravitational constant). If the planet is located at the origin in the xy-plane, then Explain the equations of motion of the satellite?
Imagine a 3-dimensional world with coordinates that are labeled with x, y, and z, as if you are in a large room with walls, a high ceiling and a floor. The edges are x, y and z with z up toward the ceiling, the flat plane floor is x-y. Starting at the origin, go along "x" 2 meters. Then go parallel to "y" 4 meters. Then go up parallel to "z" 3 meters. This point is somewhere in the room above the floor. What is the vector from the origin to the point? What is the magnitude of that vector? That is, what is its length? What angle does it make to the floor? This would be 90°-θ where θ is the angle down from the z azis. (Hint: Use the arctangent knowing z and the length of the vector.) If you dropped from that point directly down to the floor, how far would you fall? How long would it take, given that falling objects accelerate at 10 m/s every second (10 m/s2)?
I don't know how to do this graphically because they both lie on the axises.
Consider a satellite in elliptical orbit around a planet of mass M, and suppose that physical units are so chosen that GM D 1 (where G is the gravitational constant). If the planet is located at the origin in the xy-plane, then Explain the equations of motion of the satellite? Let T denote the period of revolution of the satellite. Kepler’s third law says that the square of T is proportional to the cube of the major semiaxis a of its elliptical orbit. In particular, if GM D 1, then?
Nine spheres, each with a mass of 3.2 kg, are distributed evenly along a semicircle of radius r = 2.8 meters, as shown in the diagram above. The diameter of each sphere is much smaller than the radius of the semicircle. For purposes of a coordinate system, the center of the semicircle is at the origin of our coordinate system, and the entire semicircle is in the first and second quadrants (x coordinates range from -r to r meters, while y coordinates range from 0 to r meters. Find the location of the y coordinate (in meters) of the center of mass of the nine spheres.
A cat is standing in a front of a door and then walks 10.5 m towards a tree and then climb 3.5 m to the top of the tree. After the cat climbed up the tree, a bird landed on the front of the same door and saw the cat at the top of the tree. How far was the front of the door to the top of the tree? a. 9.09 m b. 9.90 m c. 11.07 m d. 11.70 m
A pirate has buried his treasure on an island with five trees located at the points (30.0m,220.0m),(60.0m,80.0m),(210.0m,210.0m),(40.0m,230.0m), and (270.0m,60.0m), all measured relative to some origin, as shown in above figure. His ships log instructs you to start at tree A and move toward tree B, but to cover only one-half the distance between A and B. Then move toward tree C, covering one-third the distance between your current location and C. Next move toward tree D, covering one-fourth the distance between where you are and D. Finally move toward tree E, covering one-fifth the distance between you and E, stop, and dig. (a) Assume you have correctly determined the order in which the pirate labeled the trees as A,B,C,D, and E as shown in the figure. What are the coordinates of the point where his treasure is buried? (b) What If? What if you do not really know the way the pirate labeled the trees? What would happen to the answer if you rearranged the order of the trees, for instance,…
You watch an ant crawl around on a piece of paper. The paper is 10.0 inches from top to bottom and 9.60 inches across. When you first look, the ant is at the top of the paper, in the middle of the page. It crawls around finally leaving the paper at the bottom right corner of the paper. Using a coordinate system with the origin at the center of the paper, the +x+x direction pointing to the right, and the +y+y direction point to the top of the page, what angle does the line from the origin to the ant's initial location make with the horizontal? Multiple choice: 43.9° above the horizontal 45° above the horizontal 90° above the horizontal 0° (along the horizontal) 46.2° above the horizontal
(the complete question is in the picture) If the Newtonian constant has units G = [N · m2/kg2], the speed of light has units c = [m/s], the mass has units M = [kg] and the SI unit newtons is equivalentto N = [kg · m/s2], what are the units of the relation GM/c3?A. [kg · s]B. [kg · m2/s]C. [m2/s]D. [s]