3D Equilibrium Solve for the tensions in the ropes if: Box Weight = 99 lb, z = 4 ft, y = 2 ft. Upload your work for this 3D Equilibrium Problem in the next Question. Type 2 as the answer to this question. D zft 6 ft B ft yft 2 ft.

Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
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### 3D Equilibrium

Solve for the tensions in the ropes if:
- Box Weight = 99 lb
- z = 4 ft
- y = 2 ft

Upload your work for this 3D Equilibrium Problem in the next question. Type 2 as the answer to this question.

#### Diagram Description:

The diagram shows a setup involving a box suspended by ropes, with the following details:

- There are three main points labeled as A, B, and D, with the box located directly under point C.
- Point A is at the bottom of a vertical drop directly above the box.
- The horizontal distances from the origin to points A and B are 2 feet along the x-axis for each.
- Point B is connected by a horizontal rope 6 feet in length from point A along the x-axis.
- Point D is elevated above the plane formed by A, B, and the box and connects to point C at an extended height.
- The rope from point D runs diagonally down to the box at point C, making points D and C pivotal for adjustment and weight bearing.
- A coordinate system is indicated with axes labeled as x, y, and z, with the z-axis representing height.

This setup illustrates a typical problem encountered in statics, requiring the calculation of tension in each rope to maintain the box in equilibrium.
Transcribed Image Text:### 3D Equilibrium Solve for the tensions in the ropes if: - Box Weight = 99 lb - z = 4 ft - y = 2 ft Upload your work for this 3D Equilibrium Problem in the next question. Type 2 as the answer to this question. #### Diagram Description: The diagram shows a setup involving a box suspended by ropes, with the following details: - There are three main points labeled as A, B, and D, with the box located directly under point C. - Point A is at the bottom of a vertical drop directly above the box. - The horizontal distances from the origin to points A and B are 2 feet along the x-axis for each. - Point B is connected by a horizontal rope 6 feet in length from point A along the x-axis. - Point D is elevated above the plane formed by A, B, and the box and connects to point C at an extended height. - The rope from point D runs diagonally down to the box at point C, making points D and C pivotal for adjustment and weight bearing. - A coordinate system is indicated with axes labeled as x, y, and z, with the z-axis representing height. This setup illustrates a typical problem encountered in statics, requiring the calculation of tension in each rope to maintain the box in equilibrium.
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