= 3. The following data apply to a four-bar linkage similar to the one illustrated in Fig. 3: RA02 =120 mm, R0402 = 300 mm, RBA = 320 mm, RB04 = 250 mm, RCA = 360 mm, 0c = 15°, RD04 = 0, 0D = 0°, RG202 = 0, RG3A = 200 mm, α = 8°, RG404=125 mm, ẞ =0°, m2 = 0.5 kg, m3 = 4 kg, m4 =1.5 kg, IG2 = 0.005 N m s², IG3 0.011 N m s², IG4=0.0023 N m s². A kinematic analysis at 02 = 90° and 2 = 32 rad/s² ccw with α2 = 0 and gave 03 = 23.9°. 04 = 91.7º, α3 = 221 rad/s² ccw, α4 =122 rad/s² ccw, AG3 =88.6 m/s² 255°, AG4 =32.6 m/s² 244°. Using an external force Fc = 632 N Z342° acting at point C, make a complete dynamic analysis of the linkage. C УА 3 B G₁₂ 4 13 GA TA Ꭰ Do B 02 3 A 2 12 04 02 r1 X 04 Figure 3

Given the mechanism in Question #6, and L1 = 0.7 in, L2= 4 in, L3 = 7.5 in, and 02 = 18.6 deg: What is the value of angle y (gamma) in deg?

Problem 4 For the 6 bar Watt's mechanism shown below, the link lengths are as follows: O2A = 1, AB = 1.2, 0204 = 2, 04B = 2, 0406 = 1.9, 06D = 2.4, CD = 1. Also O4C = 04B = BC. The input angle is 02. For 02 = 45 degrees, find the positions of the moving pivots A, B, C, and D in the global coordinate system YO2X. 0406 makes an angle of -30 degrees with the horizontal axis. [25 points] C Y R6 B D R3 A R5 R4 R7 X R2 RI Rs 04 02 06 Figure 4: Watt's mechanism

The Figure below shows a sixbar linkage with 02B = 1, BD = 2, DC = 4, DO, = 3, and h = 1.3 in. Use analytical method to find the m3, a3, Ac , Ap, a6 if wz is a constant 1 rad/sec CCW. Vp-0.6 in/sec, Vslip-0.75 in/sec, ApBslip=1.03 in/sec? 6. 06 B 4 3 45° 02

If the link lengths of a four-bar linkage are L1 = 1 mm, L2 = 3 mm, L3 = 4 mm,and L4 = 5 mm and link 1 is fixed, what type of four-bar linkage is it? Also, is the linkage a Grashof type 1 or 2 linkage? Answer the same questions if L1 = 2 mm.

The figure below shows an offset slider crank linkage. The links lengths are: link2 = a= 100 mm and link3 = b = 600 mm. The offset is c = 190 mm. we need to : 1. determine the maximum horizontal position of the slider B (dmax) and the corresponding input angle 02 2. determine the minimum horizontal position of the slider B (dmin) and the corresponding input angle 02 Y 03 y В R3 R4 R, 04 R2 02 d ► X R1 The maximum horizontal position of the slider is dmax = Choose... + The input angle 02 corresponding to dmax , in degree and measured CCW from X axis, is = Choose... + The minimum horizontal position of the slider is dmin = Choose... + The input angle 02 corresponding to dmin , in degree and measured CcW from X axis, is = Choose.. +

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I want to explain where the numbers 6.2772 and -1.274 come from(are marked in red) just calculation for the two nb

Example Problem 4-1, (page 141). [Ref.1]: The shaft shown in Figure 4-7 is supported by two bearings and carries two V-belt sheaves. The tensions in the belts exert horizontal forces on the shaft, tending to bend it in the X-Z plane. Sheave B exerts a clockwise torque on the shaft when viewed toward the origin of the coordinate system along the X-axis. Sheave C exerts an equal but opposite torque on the shaft. For the loading condition shown, determine the principal stresses and the maximum shear stress on element K on the front surface of the shaft (on the positive Z-side) just to the right of sheave B, Follow the general procedure for analyzing combined stresses given in this section. Page 2 of 8 100 mm 100 mm 50 mm Stress T B element. T. 50 mm 100 mm в 100 mm C D Shaft dia. = 32 mm FB=2440 N Fc=1220 N RD T= Torque = 120 N.m (b) Forces acting on shaft at B and C caused by belt drives (a) Pictorial view of shaft

pls just using the rules attached in picture i nees her solving urgent