Vector A is in the direction 29.0° clockwise from the -y-axis. The x-component of A is A₂ = -14.0 m.
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What is the y-component and magnitude of A?
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- Write the X- and Z-axis coordinates for the part show n. Use the diametral method in the X-axis.Compute the dot product A - B for each of the following cases. Identify the units of each product. A=12j+8kftB=4i2j+3kftA=5i+3jmB=7i12kNA=3j+2j-kmB=6i+2j8kmThe length of the position vector r is 240 mm. Determine the rectangular components of (a) r; and (b) the unit vector directed from O toward A.
- It can be show that a plane area may he represented by a vector A=A, where A is the area and represents a unit vector normal to the piano: of the area. Show that the area vector of the parallelogram formed by the vectors a and b shown in the figure is A=ab.Find the magnitude and direction of resultant R. when A=110N and B=55N, (-2,41 Graphical Solution 1. Use a ruler and protractor, a CAD program, or Geogebra, to carefully draw a neat, labeled, accurately scaled diagram representing the vector addition R=A+Busing the parallelogram rule. 2. Based on your scaled diagram, estimate the magnitude of resultant and its direction of measured from positive x-axis: |R|= 0₂ = |R|= Trigonometric (Exact) Solution 1. Label the three angles inside the triangle A, B, and OR where the subscript is the name of the side opposite. 2. Use law of cosines/sines to find the following values, exactly. 0₁ OB Submit part OR Submit partUse the dot product to find the angle between the position vectors A and B
- In a design, a line is constructed by connecting PO(2,2,2) and P1(6,6,11), and point P2(2,3,13) is defined. If point P2 is rotated about the axis POP1 anti clockwise by 60 degrees. Find the coordinate of the point P2 at the new location and verify your result by using SolidWorks. X Xp Z Z₂ 0 P P₂ Y₁ 5 P₁1. Find the components of . 2. A Find the components of T2- (Reminder: cos(a) =) 3. Find the angle between and 2. 4. Find the magnitude of the projection of r2 along/parallel to T = 6m 30° 40° Z 8 60° r₁= r₂ = √2 120° 45⁰ a 0 = Y= 2 = 9 m optionalThe vector product of vectors A vec and B vec has magnitude 16.0 m2and is in the +z-direction. If vector A S has magnitude 8.0 m and is in the-x-direction, what are the magnitude and direction of vector B vec if it hasno x-component?
- Vector A represents 5.0m of displacement east. If vector B represents 10m of displacement north, find the resultant and direction of the two displacement.Please solve this question in hand writting step by step.Determine the x and y components of a vector whose magnitude is 37 m at a 25° angle from the x-axis. Write the vector from the origin in Cartesian form.
