Determine the magnitude of the vector difference V = V₂ -2V₁ and the angle 0, which V' makes counterclockwise from the positive axis. The angle 8x will be a positive number between 0 and 360°. Complete both graphical and algebraic solutions. You will have to d an accurate figure for the graphical solution. V₂ = 18 units V₁ = 26 units 7 -x 5 Answers: ex= MI i 33 O

Determine the magnitude of the vector difference V = V₂ -2V₁ and the angle 0, which V' makes counterclockwise from the positive axis. The angle 8x will be a positive number between 0 and 360°. Complete both graphical and algebraic solutions. You will have to d an accurate figure for the graphical solution. V₂ = 18 units V₁ = 26 units 7 -x 5 Answers: ex= MI i 33 O

Precision Machining Technology (MindTap Course List)

2nd Edition

ISBN:9781285444543

Author:Peter J. Hoffman, Eric S. Hopewell, Brian Janes

Publisher:Peter J. Hoffman, Eric S. Hopewell, Brian Janes

Chapter8: Computer Numerical Control

Section8.3: Cnc Turning: Programming

Problem 1RQ: Write the X- and Z-axis coordinates for the part show n. Use the diametral method in the X-axis.

See similar textbooks

Similar questions

Determine the magnitude of the vector difference V' = V2 -V1 and the angle 0x which V' makes counterclockwise from the positive x- axis. The angle 0x will be a positive number between O and 360°. Complete both graphical and algebraic solutions. You will have to draw an accurate figure for the graphical solution. y V2 = 27 units %3D V = 37 units 4 34 --x Answers: Ox = units V' =
Determine the magnitude of the vector difference V' = V₂-V₁ and the angle 0x which V' makes counterclockwise from the positive x- axis. The angle 8x will be a positive number between 0 and 360°. Complete both graphical and algebraic solutions. You will have to draw an accurate figure for the graphical solution. y V₂ = 15 units ex 5 Answers: V' = 3 i Mi V₁ = 23 units --x units
Determine the magnitude of the vector difference V' = V2 -2V, and the angle 0, which V' makes counterclockwise from the positive x-axis. The angle 0, will be a positive number between 0 and 360°. Complete both graphical and algebraic solutions. You will have to draw an accurate figure for the graphical solution. y V = 28 unit$ V = 31 units 4 2 29° Answers: %3D V' = i units
Starting at the origin of coordinates, the following displacements are made in the xy-plane (that is, the displacements are coplanar): 60 mm in the +y-direction, 30 mm in the -x-direction, 40 mm at 150°, and 50 mm at 240°. Find the resultant displacement both graphically and algebraically.
a. What is the position vector that starts at -50j and ends at 50 j? b. What is the position vector that starts at (-50 i - 20 j +10 k) lb and ends at (50 i + 20 j -10 k) lb c. What is the resultant sum of the moments in Cartesian vector form? Round your entries to the nearest whole number.
The position vector rAB = 150i – 85j + TAB2 k has magnitude equal to 188 m. a) Determine the z-component r48 2 (positive). b) If the coordinates of point A are (25, 50, -20)m, define the coordinates of point B. c) Find the angle in degrees of the vector with the y-axis. d) Express a unit vector parallel to rAB in terms of components.
A pole extends from the origin to point A. A wire connects points A and B. Values for the figure are given in the following table. Note the figure may not be to scale. Variable Value a 4.5 m 2 m 2.5 m 1.5 m a. Determine the position vector from point A to origin (r AO), express as a cartesian vector. b. Determine the position vector from point A to B (7AB), express as a cartesian vector. Round your final answers to 3 significant figures. k) m AO k) m TAB
Eight points in the cartesian system are as follow: A(-9, 3), B(-5, 6), C(2, 2), D(5, 6), E(-2, -5), F(-8, 0), G(2, -3), H(9, -3) Draw and label the vectors on a graph. For each vector, determine the components of the related position vector. Determine the magnitude of each vector. Determine the direction of each vector with a horizontal line, and bearing angle....
Graphical Method : Polygon Method F1 - 150N, 30° N of E F2 - 100N, 60° E of S 1) Find the Length and Angle 2) Find Resultant Force Vector Magnitude and %Error 3) Find Resultant Force Vector Direction and %Error
For the pipe assembly shown: (a) Determine the magnitudes of the components of F= 600 N acting along and perpendicular to segment ED (FED parallel and FED perpendicular). (b) Define canonically (cartesian vector notation) the vector Fa, as the projected component of vector F along (parallel) to segment BA. 2 m 2 m 2 m 3 m E B F=600 N Submit the outcomes of H02-02 in a logical sequential descending order immediately after the H02- 01 outcomes. Add them to the single PDF file to be submitted, just as if you were submitting a hard- copy. Maximum size of the single PDF file is 10MB.
Determine the magnitude of the vector sum V = V₁ +2V₂ and the angle 0x which V makes counterclockwise from the positive x-axis. Complete both graphical and algebraic solutions. You will have to draw an accurate figure for the graphical solution. y V₂= 20 units V 2 40° Answers: 0x = 3 V= i 83.69 i V₁ = 29 units units
Write the X- and Z-axis coordinates for the part show n. Use the diametral method in the X-axis.