Evaluate the integral dy dx using polar coordinate
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- What is the equivalent root of the system of the figure using the displacement of the block as a generalized coordinateA‚A = r2 = 0.2 m ABo = rị = 0.5 m = 60° Kinematic diagram, the limb dimensions are given below, the drive link in the arm slide mechanism angular position 012 = 600 and the speed of the mechanism is constant 0 12 = as 50 rad /s 012 12 = 50 rad/s are given. Do the following operations respectively. a- Write the Vector Closure Equation and bring it into scalar %3D form. AO b- Find S13, 014 Konum by doing position analysis. c- Analyzing speed S13, 014 S13 Find 014 Bo 012 Aoa. 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.
- Compute F(s) = and polar form. s(s+2) (s+1)(s+10) strikt when s=2-3j. Express the result both in Cartesian coordinate GLG KEEP KIDSF= 150 N Time left 0:58:33 30 F2= 200 N 35 0.03 m 20° In the xy coordinate system 17 points - Calculate the magnitude of the resultant R= F1 + F2: N. 2.7 points - Calculate the angle between the vector Rand the positive x-axis: deg 3.7 points - Calculate the magnitude of the difference D F1 - F2: N. 4.7 points - Calculate the coordinates of the position vector r between O and A:r 5.7 points - Calculate the coordinates of the force vector R: R= k 6. 7 points - Calculate the magnitude of the moment around the point O due to the resultant force R:M Nm.with the following modifications: Change the z-coordinate of point C from +2 ft to +4 ft
- Question 1 A point P(6,1,2) that is attached to a frame is subjected to the followings sequence of transformations: i. A rotation of 70° about the z-axis, ii. A translation of [4 -7 5], iii. A rotation of 50° about the y-axis. Solve for the coordinate of the point at the conclusions of these transformations.For the coordinate system shown, determine the DIAGONAL of the transformation matrix [Q] for the new coordinate system found by 40 degrees counter-clock wise rotation about the y- axis. Select one: a. {0.766, -1, 0.766} O b. {0.766, -1, -0.766} c. {0.766, 1, 0.766} d. {-0.766, 1, 0.766} e. NONEThe new values of converted point A(5.4, 27 deg., 56 deg.) to rectangular coordinate system are -------- O4.5, 2, 3 O4.5, 2.2, 3 O4,2,3 O4, 2, 3.5