**Problem 2** Consider the two positions provided in the figure. (a) Using the graphical method to determine the pivot that makes the link AB move from \(A_1B_1\) to \(A_2B_2\).(b) Analytically find the pivot that makes the link AB move from \(A_1B_1\) to \(A_2B_2\).**Diagram Explanation:**The diagram shows two positions of a link \(AB\), which moves from an initial position \(A_1B_1\) to a new position \(A_2B_2\).- **Position \(A_1B_1\):** - Point \(A_1\) is at the origin of the link. - Measurements from \(A_1\): vertically 1.750 units, horizontally 1.721 units.- **Position \(A_2B_2\):** - Point \(A_2\) is shifted 2.656 units horizontally from \(A_1\). - Vertical shift from \(A_1\) to \(A_2\) is 0.751 units downward. - Horizontal shift from \(B_1\) to \(B_2\) is 2.409 units. - Vertical position from \(A_2\) to \(B_2\) is 0.470 units downward.The diagram depicts how these points transition and provides precise measurements needed for solving the given problem through graphical and analytical methods.

The problem you presented is a mechanical linkage system. Here is the step-by-step solution:Step…

Problem 2 Consider the two positions provided in the figure. (a) Using the graphical method to determine the pivot that makes the link AB move from A₁B₁ to A₂B2 . (b) Analytically find the pivot that makes the link AB move from A₁B₁ to A₂B₂ 1.750 2.656 1.721 0.751 2.409 B₂ 0.470

Problem 2 Consider the two positions provided in the figure. (a) Using the graphical method to determine the pivot that makes the link AB move from A₁B₁ to A₂B2 . (b) Analytically find the pivot that makes the link AB move from A₁B₁ to A₂B₂ 1.750 2.656 1.721 0.751 2.409 B₂ 0.470

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Center of Gravity and Centroid

The term center of gravity indicates the position or location of a point about which the whole weight of a body or system is supposed to be concentrated, which means the whole weight of the body or system works through this point. It is closely related to mass distribution. For all positions of the body, the center of gravity would be a single point.

Question

**Problem 2**

Consider the two positions provided in the figure.

(a) Using the graphical method to determine the pivot that makes the link AB move from \(A_1B_1\) to \(A_2B_2\).

(b) Analytically find the pivot that makes the link AB move from \(A_1B_1\) to \(A_2B_2\).

**Diagram Explanation:**

The diagram shows two positions of a link \(AB\), which moves from an initial position \(A_1B_1\) to a new position \(A_2B_2\).

- **Position \(A_1B_1\):**
- Point \(A_1\) is at the origin of the link.
- Measurements from \(A_1\): vertically 1.750 units, horizontally 1.721 units.

- **Position \(A_2B_2\):**
- Point \(A_2\) is shifted 2.656 units horizontally from \(A_1\).
- Vertical shift from \(A_1\) to \(A_2\) is 0.751 units downward.
- Horizontal shift from \(B_1\) to \(B_2\) is 2.409 units.
- Vertical position from \(A_2\) to \(B_2\) is 0.470 units downward.

The diagram depicts how these points transition and provides precise measurements needed for solving the given problem through graphical and analytical methods.

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