DESIGN OF MACHINERY
6th Edition
ISBN: 9781260113310
Author: Norton
Publisher: RENT MCG
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The link lengths, value of theta2, and offset for some fourbar slider-crank linkages are defined inTable P4-2. The linkage configuration and terminology are shown in Figure P4-2. For row a,draw the linkage to scale and graphically find all possible solutions (both open and crossed)for angles theta3 and slider position d.
The general linkage configuration and terminology for an offset fourbar slider-crank linkage are shown in Figure below. The link lengths and the values of 02 and w2 are defined in. For the row(s) b and c, find the velocities of the pin joints A and B and the velocity of slip at the sliding joint using an analytical method. Draw the linkage to scale and label it before setting up the equations. y A 03 B Y 4 Link 3 A W2 Offset 02 04 = 90° Link 2 X 02 Slider position d TABLE P6-2 Data for Problems 6-6 to 6-7† Row Link 2 Link 3 Offset 02 02 a 1.4 4 1 45 10 2 -3 60 -12 3 8 2 -30 -15
The general linkage configuration and terminology for an offset fourbar slider-
crank linkage are shown in the figure. The link lengths and the values of d, d.d
and d..d are defined in the table. For row a, using graphical method, the value
the acceleration of pin joint A is
Row
la
b
C
d
le
If
g
02
002
Link 2
1.4
2
3
3.5
5
3
0₂
Y
Link 2
O 792.064 in/sec2
0₂
291.385 in/sec2
O 1,593 in/sec2
O 1,779 in/sec2
Link 3
14
16
18
10
20
13
25
Link 3
Offset
1
-3
2
1
-5
10
10
Offset
03
Slider position d, d, d
d
2.5
5
8
-8
15
-12
25
y
B
d.d
d..d
10
-12
15
-15
-10
24
-4
-50
10
-45
50
100 18
04 = 90°
10
X
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- The link lengths , coupler point location , and the values of 02 , w2 , and a2 for the samefourbar linkages as used for position and velocity analysis in Chapters 4 and 6 areredefined in Table P7-1 , which is the same as Table P6-1 ( p . 371 ) . The generallinkage configuration and terminology are shown in Figure P7-1 . For the row ( i ) assigned , draw the linkage to scale and find the accelerations of points A and B. Then calculate a3 and a4 and the acceleration of point P.arrow_forwardEvaluate the 3-DOF wrist as shown in Figure 2, use the conventional method to determine 1. Linear velocity and 2. Angular velocity NOTE: for JOINT 3 ( 03 ) only Connected to robot Figure 2: Wrist assembly The known position and orientation of the end of the arm point is. [-C,S2C3 + S1S3 C;S2S3 +S1C3 |-S;S2C3 – C,S3 S,S2S3 + C,C3 -C2S3 C,C2 S,C2 S2 °T3=°T;'T2?T3= C2C3 [G 0 S, 0 S, 0 -G 0 °T 1 0 0 1 -S2 0 C, 0° C2 0 S, 0 'T2 1 1 [C3 -S3 0 07 S3 C3 0 0 2T3= 1 0 0 0 1 00010 IIarrow_forwardAll pertinent rigid dimensions are specified for the linkage shown. Note that the ground pivot for the input link is at the origin of the coordinate system. The input angle []in is currently 170° measured from the x axis as shown. The figure is not exactly to scale, but it is reasonably close for checking purposes. (a) Calculate the value of the angle []out as shown on the figure. Use the equations developed from the loop closure method. Note that you will need to incorporate a change of coordinate axes orientation to the axes defined for the loop closure equations. (b) Calculate the absolute location of point P with respect to the coordinate axes shown. 18 30° 9° 9 P 20 50° -170° Xarrow_forward
- The link lengths and the values of 02, W2, and y for some inverted fourbar crank- slider linkages are defined in the following table. The general linkage configuration and terminology are shown in the figure. For row a, what is the value of acceleration at point A, if we use the analytical vector loop method? Row Link 1 Link 2 Link 4y 02 W2 a2 6 12 4 9030 10-25 7 19 13 3 16 18 13 18 12 15 la b С d e If 02 002 10 5 14 18 Y 18 O 128.48 in/sec2 O 672.505 in/sec2 O 206.155 in/sec2 O 46.138 in/sec2 03 7585-15-40 4545 24 30 6025-5020 3075-45-5 90150100-65 RB B 04 fter 04 Xarrow_forwardThe link lengths and the value of 2 and offset for some fourbar crank-slide linkages are defined in Table 1. The linkage configuration and terminology are shown in Figure 1. For the rows assigned, find (a) all possible solutions for angle and slider position d by vector loop method. (b) the transmission angle corresponding to angle 83. (Hint: Treat the vector R4 as virtual rocker) Show your work in details: vector loop, vector equations, solution procedure. Table 1 Row a b с offset 02 Link 2 1.4 3 5 A R2 0₂ Link 3 4 8 20 slider axis. R3 Link 3 R₂ d R₁ Figure 1. 0₁ Offset 1 2 -5 С B R4 T 84 X Q2 45° -30° 225°arrow_forwardProblem 1 The link lengths, coupler point location, and the values of 02, w2, and a2 for the samefourbar linkages as used for position and velocity analysis in Chapters 4 and 6 areredefined in Table P7-1, which is the same as Table P6-1 (p. 371). The generallinkage configuration and terminology are shown in Figure P7-1. For the row(i) assigned, draw the linkage to scale and find the accelerations of points A and B. Then calculate a3 and a4 and the acceleration of point P. All steps of calculations must detailed and cleararrow_forward
- Problem 1 The link lengths, coupler point location, and the values of 02, w2, and a2 for the samefourbar linkages as used for position and velocity analysis in Chapters 4 and 6 areredefined in Table P7-1, which is the same as Table P6-1 (p. 371). The generallinkage configuration and terminology are shown in Figure P7-1. For the row(i) assigned, draw the linkage to scale and find the accelerations of points A and B. Then calculate a3 and a4 and the acceleration of point P. All steps of calculations must detailed and clear RPA 04 02 04 FIGURE P7-1 TABLE P7-1 Data for Problems 7-3, 7-4 and 7-11t Row Link 1 Link 2 Link 3 Link 4 02 02 a2 Rpa d3 i 4 5 2 80 25 - 25 80arrow_forwardConsider the figure as shown below. O-XoYoZo is the reference frame and O-X₁Y₁Z₁ is the frame attached to the tool. Sketch the tool position after each intermediate position of the operation of the tool about the reference frame: roll π/2(rotate about Zo), pitch -T/2(rotate about Yo), yaw π/2(rotate about Xo). Please write the final rotation matrix expression. ZI,Zo XI,Xo Yı, Yoarrow_forwardA general fourbar linkage configuration and its notation are shown in Figure below. The link lengths, coupler point location, and the values of 02 and w2 for the same fourbar linkages as used for position analysis in Chapter 4 are redefined in Table below. For the row c, draw the linkage to scale and Using an analytical method calculate w3 and w4 and find the velocity of point P. find the velocities of the pin joints A and. RPA Y B 4 03 04 02 1 02 FIGURE P6-1 Configuration and terminology for the pin-jointed fourbar linkage of Problems 6-4 to 6-5 TABLE P6-1 Data for Problems 6-4 to 6-5† Row Link 1 Link 2 Link 3 Link 4 02 Rpa 83 02 a 2 7 9. 30 10 30 7 9. 8 85 -12 9 25 3 10 8 45 -15 10 80arrow_forward
- A general fourbar linkage configuration and its notation are shown in Figure below. The link lengths, coupler point location, and the values of 02 and w2 for the same fourbar linkages as used for position analysis in Chapter 4 are redefined in Table below. For the row c, draw the linkage to scale and Using an analytical method calculate w3 and w4 and find the velocity of point P. find the velocities of the pin joints A and. RPA AY 2 04 02 04 FIGURE P6-1 Configuration and terminology for the pin-Jointed fourbar linkage of Problems 6-4 to 6-5 TABLE P6-1 Data for Problems 6-4 to 6-5† Row Link 1 Link 2 Link 3 Link 4 02 02 Rpa 83 6. 2 7 30 10 6. 30 b. 9 3 8 85 -12 9. 25 10 6. 8 45 -15 10 80 O73arrow_forwardQ3) You have been provided with following types of kinematic links. Can Type of link Numbers Binary 8 Ternary 3 Quaternary 2 Can you form a kinematic chain by selecting suitable number of links from the available quantity as indicated in the table above? Justify your answer. Note; (please provide an answer that is based on the Mechanics of Machines 1 handout MIME 3220)arrow_forwardFor the 3-DOF Industrial manipulator arm as shown in Figure 3, determine the joint displacements for known position and orientation of the end of the arm point. 0. 0. Y1A Y2 A Y3 X2 X3 21 22 23 Yo xo Figure 3. 3 DOF RRR Industrial manipulator arm The link transformation matrices are given by C3 -S3 0 a3C3 S3 C3 1 C2 -S2 0 a,C2 C1 S1 -S1 -C1 d1 S2 C2 2T3 %3D T2 1 1 1 1 1 S1 C\C2a3+C1a2 C1C2C3 – C1S2S3 -C¡C2S3 – C1S2S3 S,C2C3 – S1S2S3 -SĄC2S3 – S1 S2C3 -C1 SịC2a3+ Sja2 Szaz + d1 1 OT3 = = °T, 'T2 ?T3 S½C3 + C2S3 - S2S3 + C2C3arrow_forward
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