Add the following four vectors to find the resultant vector, R:x1 = (5,0)m, x2 = (0,–5)m, x3 = (3,0)m, x4 = (-7,0) mAdd the east-west components: 5 m east + 0 m + 3 m east + (- 7) m we:Add the north-south components: 0 m + (-5) m south + 0 m + 0 m = (-5)PRACTICE 21. Add the following three vectors to find the resultant vector, p:šj = (-2,0)m, ž= (0,–5,)m, ž= (3,0)m 2.00mAdd the following vectors to find the resultant vector. Plot the resultantvector (šR) on the grid to the right:2.ř = (4,0)m, ž= (-1,2)m, řz = (0,1)m3.Add the following three vectors to find the resultant vector, xR:X1 = (5,3)m, x2 = (-5,0)m, ž3 = (5,2)m4.Add the following three vectors to find the resultant vector, R:*1 = (6,-2)m, x2 = (-3,1)m, š3 = (3,3)m5.Add the following three vectors to find the resultant vector, šp:x1 = (4,4)m, x2 = (-2,-6)m, š3 = (0,2)mMacBook Airesc吕0888F1F2F3F4F5F6!@#$%23456E RTYQW

1. x1¯ = (-2,0)mx2¯ = ( 0, -5)mx3¯ = (3,0)m Now , In the East - west direction , we deal…

1. Add the following three vectors to find the resultant vector, R: šj = (-2,0)m, .ž= (0,–5,)m, .řz = (3,0)m 2.00m 2. Add the following vectors to find the resultant vector. Plot the resultant vector (ïR) on the grid to the right: šj = (4,0)m, ž= (-1,2)m, žž = (0,1)m 3. Add the following three vectors to find the resultant vector, R: X1 = (5,3)m, x2 = (-5,0)m, ï3 = (5,2)m 4. Add the following three vectors to find the resultant vector, R: x1= (6,-2)m, x2 =(-3,1)m, x3 = (3,3)m %3D 5. Add the following three vectors to find the resultant vector, šp: š1 = (4,4)m, x2 = (-2,-6)m, š3 = (0,2)m %3D %3D

1. Add the following three vectors to find the resultant vector, R: šj = (-2,0)m, .ž= (0,–5,)m, .řz = (3,0)m 2.00m 2. Add the following vectors to find the resultant vector. Plot the resultant vector (ïR) on the grid to the right: šj = (4,0)m, ž= (-1,2)m, žž = (0,1)m 3. Add the following three vectors to find the resultant vector, R: X1 = (5,3)m, x2 = (-5,0)m, ï3 = (5,2)m 4. Add the following three vectors to find the resultant vector, R: x1= (6,-2)m, x2 =(-3,1)m, x3 = (3,3)m %3D 5. Add the following three vectors to find the resultant vector, šp: š1 = (4,4)m, x2 = (-2,-6)m, š3 = (0,2)m %3D %3D

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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Concept explainers

Coordinate Geometry

Coordinate geometry, also known as analytic geometry or Cartesian geometry in classical mathematics, is a type of geometry that is studied using a coordinate system. Coordinate geometry is a branch of mathematics that describes the position of points on a plane using an ordered pair of numbers called coordinates.

Question

Add the following four vectors to find the resultant vector, R:
x1 = (5,0)m, x2 = (0,–5)m, x3 = (3,0)m, x4 = (-7,0) m
Add the east-west components: 5 m east + 0 m + 3 m east + (- 7) m we:
Add the north-south components: 0 m + (-5) m south + 0 m + 0 m = (-5)
PRACTICE 2
1. Add the following three vectors to find the resultant vector, p:
šj = (-2,0)m, ž= (0,–5,)m, ž= (3,0)m 2.00m
Add the following vectors to find the resultant vector. Plot the resultant
vector (šR) on the grid to the right:
2.
ř = (4,0)m, ž= (-1,2)m, řz = (0,1)m
3.
Add the following three vectors to find the resultant vector, xR:
X1 = (5,3)m, x2 = (-5,0)m, ž3 = (5,2)m
4.
Add the following three vectors to find the resultant vector, R:
*1 = (6,-2)m, x2 = (-3,1)m, š3 = (3,3)m
5.
Add the following three vectors to find the resultant vector, šp:
x1 = (4,4)m, x2 = (-2,-6)m, š3 = (0,2)m
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