Determine the velocity of slider C (link 4) and the velocity of slider B (link 5) assuming link 2 is rotating CW at 500 rotations per hour CCW. Assume all measurements or dimensions provided are in cm. All diagrams are to scale with the indicated lengths/coordinates. Please show your work. Use the velocity polygon method to solve. Thank yo

Determine the velocity of slider C (link 4) and the velocity of slider B (link 5) assuming link 2 is rotating CW at 500 rotations per hour CCW. Assume all measurements or dimensions provided are in cm. All diagrams are to scale with the indicated lengths/coordinates. Please show your work. Use the velocity polygon method to solve. Thank yo

International Edition---engineering Mechanics: Statics, 4th Edition

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter9: Moments And Products Of Inertia Of Areas

Section: Chapter Questions

Problem 9.13P: Figure (a) shows the cross section of a column that uses a structural shape known as W867...

See similar textbooks

Similar questions

Locate the centroid of the area. Express your answer in feet to three significant figures. 18 11 VE ΑΣΦ | 1 | vec d ? ft
B) This plate (with mass, m=500kg) is supported by 3 vertical perpendicular cables attached at the given brown points. (See the 3-dim. figure). Calculate the 3 10 tension forces: F1=. F2=. F;= to 9) 15 16 12 13 14 6 7 8 9 10 11 1 2 3 4 5 2. 1
4.14. Calculate I,,Iy,Iyy for the symmetrics Z-section of Figure P4.8
For the Z-section shown in Figure Q4, what is the (a) Second moment of area Ixx with respect to centroid G? (b) Second moment of area ly with respect to centroid G? 100 mm 20 mm 140 mm y -20 mm -100 mm Figure Q4 20 mm
The plate shown in Figure is supported by a roller and a cable in the x-direction at A, a ball-and-socket joint at B, and a roller at C. A force F = 8.1 kN is applied at the centroid of the plate parallel to the yz-plane and making an angle of θ = 40 ∘ with the xy-plane. The sides AB and BC of the plate have length L = 1.5 m . 1) What is the reaction force in the y-direction at point B? Let a positive force act in the positive y-direction? 2) What is the reaction force in the z-direction at point C? 3) What is the reaction force in the z-direction at point A?
6 m 40 kN -8 m- -12 m- Figure Q3(a)
Compare the magnitudes of the equilibrant vectors measured from the experiment with those obtained from the graphical and component methods. Example: A: 200 g 60° above +x axis B: 300 g 45° above -x axis C: 400 g 30°below -x-axis A, A cos a = 1.96 N x cos 60° = 0.98 N B₂B cos b = 2.94 N x cos 135º = -2.08 N C, C cos g = 3.92 N x cos 210°= -3.39 N R₂-A, + B + C₂ = -4.49 N A, A sin a = 1.96 N x sin 60° = 1.70 N By B sin b = 2.94 N x sin 135º = 2.08 N C, C sin g = 3.92 N x sin 210° = -1.96 N Ry= Ay+ By + Cy = 1.82 N Questions: I: (a) A: 200 g along +x axis B: 100 g 45° above -x axis A₂ = A cos a = B₂ =B cos b = R₂-A₂+ B₁₂= A₂ = A sin a = B, = B sin b = R₂ = A + B₂ = R=(R₂. R₂):_ Quadrant R = √ (R₂²+R₂²) = Direction:q=tan [R, /R.] (c) A: 100 g along -y axis B: 200 g along -x axis A = A cos a = B = B cos b = R₂-A₂+ B₂ = A = A sin a = B, B sin b = R=A, +B₂ = R=(R₁, R₂): Quadrant R = √ (R₂²+R₂²) = Direction:q tan¹ [R, /R]
Calculate the total moment of the system about point A, when P1 = 10 .kN, P2 = 5 kN and 0 = 30° %3D %3D P, 25 kN.m 1.5 m A -1.5 m 1.5 m- P2 اخترأحد الخيارات a. 29.00 kN.m (CW) b. 29.55 kN.m (CCW) c. 4.75 kN.m (CCW) d. 4.00 kN.m (CW)
For the beam I-section below, calculate the second moment of area about its centroidal x-axis (Ixxcentroid), where b1 = 12.50 mm, b2= 2.50 mm, b3 = 25.00 mm, d1 = 4.25 mm, d2 = 19.50 mm and d3= 6.50 mm. Give your answer in mm4 to two decimal places. b1 d2 ➜ → b₂ b3 d₁
In Figure (2), four masses Wo 1000 N, W 1500 N. We 1200 N and Wa 1300 N revolve respectively at radii of re-225 mm, rs 175 mm, r 250 mm and rv 300 mm in planes A, B, C and D. Two planes L and Mare selected to place balancing masses Wand Wat a radius of 600 mm. The masses W, We and Waare respectively at angles of 45°, 75° and 135 from Waand distances between planes are: la 300 mm, ls 375 mm, le 750 mm, la 1500 mm, ma 1800 mm, m 875 mm, m 500 mm, ma 250 mm. Find the balancing masses and orientation of their radii from radius of mass Wa Wm W₁ We Wa W Wa Figure (2) ma ma me ma
For the figure below find total area 3 2 Sum (AX-bar) * Sum (AY-bar) * X-bar *
Review Learning Goal: To use the vector cross product to calculate the moment produced by a force, or forces, about a specified point on a member. Part A - Moment due to a force specified by magnitude and endpoints The moment of a force F about the moment axis passing through O and perpendicular to the plane containing O and F can be expressed using the vector cross product, Mo =r x F. In a properly constructed Cartesian coordinate system, the vector cross product can be calculated using a matrix determinant: As shown, a member is fixed at the origin, point O, and has an applied force F, the tension in the rope, applied at the free end, point B. (Figure 1) The force has magnitude F = 180 N and is directed as shown. The dimensions are ¤1 = 0.350 m, x2 = 1.90 m, y1 = 2.30 m, and z1 = 1.20 m. What is the moment about the origin due to the applied force F? i j M =rx F =|rz k Express the individual components of the Cartesian vector to three significant figures, separated by commas. ry F F,…