The rod has a weight of 7.8 lb/ft. It is supported by a ball-and-socket joint at C and a journal bearing at D. The moment M is applied along the axis of the rod to hold it in the position shown. (Figure 1) Figure 60° A 45⁰ 0.50 M 1 ft B 1 ft 1 of 1 D ▼ Part A Determine the x, y, and z components of reaction at the support C using scalar notation. Express your answers using three significant figures separated by commas. Cz, Cy, C₂ = Submit Part B Da, Dy= VAΣo↓↑vec Submit Request Answer Determine the x and y components of reaction at the support D using scalar notation. Express your answers using three significant figures separated by comma. IVE ΑΣΦ Request Answer ↓vec ? ? lb lb
The rod has a weight of 7.8 lb/ft. It is supported by a ball-and-socket joint at C and a journal bearing at D. The moment M is applied along the axis of the rod to hold it in the position shown. (Figure 1) Figure 60° A 45⁰ 0.50 M 1 ft B 1 ft 1 of 1 D ▼ Part A Determine the x, y, and z components of reaction at the support C using scalar notation. Express your answers using three significant figures separated by commas. Cz, Cy, C₂ = Submit Part B Da, Dy= VAΣo↓↑vec Submit Request Answer Determine the x and y components of reaction at the support D using scalar notation. Express your answers using three significant figures separated by comma. IVE ΑΣΦ Request Answer ↓vec ? ? lb lb
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Question
Help finding parts A,B,C please
![### Problem Description
The rod has a weight of \(7.8 \, \text{lb/ft}\). It is supported by a ball-and-socket joint at \(C\) and a journal bearing at \(D\). The moment \(M\) is applied along the axis of the rod to hold it in the position shown. [Figure 1]
### Figure Explanation
The diagram depicts a rod supported by a ball-and-socket joint at point \(C\) and a journal bearing at point \(D\). The rod is labeled accordingly:
- The \(\vec{z}\) axis is vertical, and the \(\vec{x}\) axis is horizontal in the plane.
- The length from point \(C\) to point \(B\) is 0.5 ft, and from point \(B\) to point \(D\) is 1 ft.
- The angle between \(\vec{y}\) and \(\vec{x}\) axes (line \(AB\)) is \(45^\circ\), and the angle between the rod and the \(\vec{y}\) axis is \(60^\circ\).
- Moment \(M\) is applied at the bottom of the rod along the x-axis.
### Parts to Solve
**Part A**
Determine the \(x\), \(y\), and \(z\) components of reaction at the support \(C\) using scalar notation.
- **Task**: Express your answers using three significant figures separated by commas.
- **Input Field**:
\[
C_{x}, \, C_{y}, \, C_{z} = \, \_\_\_\_
\]
(Unit: lb)
**Part B**
Determine the \(x\) and \(y\) components of reaction at the support \(D\) using scalar notation.
- **Task**: Express your answers using three significant figures separated by commas.
- **Input Field**:
\[
D_{x}, \, D_{y} = \, \_\_\_\_
\]
(Unit: lb)
Each part requires submitting the calculated answers for evaluation.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6aa72a1b-7be3-4dcd-bcb5-7886fdb6dafd%2F2077488b-8f0e-4a8b-b594-eac16203221c%2Fdxdw8ic_processed.png&w=3840&q=75)
Transcribed Image Text:### Problem Description
The rod has a weight of \(7.8 \, \text{lb/ft}\). It is supported by a ball-and-socket joint at \(C\) and a journal bearing at \(D\). The moment \(M\) is applied along the axis of the rod to hold it in the position shown. [Figure 1]
### Figure Explanation
The diagram depicts a rod supported by a ball-and-socket joint at point \(C\) and a journal bearing at point \(D\). The rod is labeled accordingly:
- The \(\vec{z}\) axis is vertical, and the \(\vec{x}\) axis is horizontal in the plane.
- The length from point \(C\) to point \(B\) is 0.5 ft, and from point \(B\) to point \(D\) is 1 ft.
- The angle between \(\vec{y}\) and \(\vec{x}\) axes (line \(AB\)) is \(45^\circ\), and the angle between the rod and the \(\vec{y}\) axis is \(60^\circ\).
- Moment \(M\) is applied at the bottom of the rod along the x-axis.
### Parts to Solve
**Part A**
Determine the \(x\), \(y\), and \(z\) components of reaction at the support \(C\) using scalar notation.
- **Task**: Express your answers using three significant figures separated by commas.
- **Input Field**:
\[
C_{x}, \, C_{y}, \, C_{z} = \, \_\_\_\_
\]
(Unit: lb)
**Part B**
Determine the \(x\) and \(y\) components of reaction at the support \(D\) using scalar notation.
- **Task**: Express your answers using three significant figures separated by commas.
- **Input Field**:
\[
D_{x}, \, D_{y} = \, \_\_\_\_
\]
(Unit: lb)
Each part requires submitting the calculated answers for evaluation.

Transcribed Image Text:**Part C**
Determine the necessary magnitude of moment \( M \).
Express your answer to three significant figures and include the appropriate units.
---
In the input box provided, you will enter the magnitude of moment \( M \) in the "Value" field and the "Units" field. Ensure your answer is precise to three significant figures and reflects the correct units of measurement for moments.
**Buttons:**
- **Submit:** Use this to submit your response.
- **Request Answer:** Click here if you need assistance or hints to solve the problem.
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