**Consider a beam shown in the figure below. (Figure 1)****Figure:**The diagram depicts a simply supported beam with a triangular distributed load. The load starts from zero at point A and increases linearly to \( w_0 \) at point B.**Beam Details:**- The beam is supported at two points, with one support at point A and another at point B.- The triangular distributed load acts over the entire span of the beam. **Dimensions:**- The distance from point A to the point where the load begins is \( L/3 \).- The total length of the beam is \( L \), with \( 2L/3 \) as the distance from the peak of the load (at \( w_0 \)) to point B.---**Part A**Express the internal shear in the beam as a function of \( x \) for \( 0 \leq x \leq \frac{L}{3} \).**Instructions:** Express your answer in terms of some or all of the variables \( x, w_0, \) and \( L \).\[ V = \]**Submit** **Request Answer**---**Part B**Express the internal shear in the beam as a function of \( x \) for \( \frac{L}{3} < x \leq L \).**Instructions:** Express your answer in terms of some or all of the variables \( x, w_0, \) and \( L \).\[ V = \]**Submit**

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Answered: Consider a beam shown in the figure…

Consider a beam shown in the figure below. (Figure 1) Part A Express the internal shear in the beam as a function of x for 0

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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Question

**Consider a beam shown in the figure below. (Figure 1)**

**Figure:**

The diagram depicts a simply supported beam with a triangular distributed load. The load starts from zero at point A and increases linearly to \( w_0 \) at point B.

**Beam Details:**

- The beam is supported at two points, with one support at point A and another at point B.
- The triangular distributed load acts over the entire span of the beam.

**Dimensions:**

- The distance from point A to the point where the load begins is \( L/3 \).
- The total length of the beam is \( L \), with \( 2L/3 \) as the distance from the peak of the load (at \( w_0 \)) to point B.

---

**Part A**

Express the internal shear in the beam as a function of \( x \) for \( 0 \leq x \leq \frac{L}{3} \).

**Instructions:**
Express your answer in terms of some or all of the variables \( x, w_0, \) and \( L \).

\[ V = \]

**Submit**

**Request Answer**

---

**Part B**

Express the internal shear in the beam as a function of \( x \) for \( \frac{L}{3} < x \leq L \).

**Instructions:**
Express your answer in terms of some or all of the variables \( x, w_0, \) and \( L \).

\[ V = \]

**Submit**

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