Nee help with these two homework problems. **Collision Between Goose and Airplane: Estimation Practice**### Problem Statement:Estimate the magnitude of the force, in lbf (pounds-force), exerted on a 16-lb goose in a collision of duration \(2 \times 10^{-3}\) s with an airplane taking off at 150 miles/h. Assume the bird's velocity is zero before the collision.### Tasks:#### Task 1: Estimate the Average Acceleration Magnitude1. **Question:** Estimate the average acceleration magnitude, in ft/s², of the goose in the collision.2. **Input Field:** \[ \left| a \right| = \_\_\_\_\_\_\_\_\_ \] ft/s²#### Task 2: Estimate the Magnitude of the Force1. **Question:** Estimate the magnitude of the force, in lbf, exerted on the goose in the collision.2. **Input Field:** \[ \left| F \right| = \_\_\_\_\_\_\_\_\_ \] lbf ### Thermodynamics: Work Calculation in a Piston-Cylinder AssemblyA gas contained within a piston-cylinder assembly undergoes three processes in series:1. **Process 1–2:** - **Description:** Constant volume - **Initial State:** \( p_1 = 1 \) bar, \( V_1 = 6 \) m³ - **Final State:** \( p_2 = 2 \) bar 2. **Process 2–3:** - **Description:** Compression to \( V_3 = 2.5 \) m³ - **Relationship:** Pressure-volume relationship is \( pV = \text{constant} \).3. **Process 3–4:** - **Description:** Constant pressure - **Final State:** \( V_4 = 1 \) m³### ObjectiveDetermine the work for each process, in kJ.### Detailed CalculationBelow are the steps to calculate the work done in each process, represented by \( W_{12} \), \( W_{23} \), and \( W_{34} \).#### Process 1–2: (\( W_{12} \))- Based on the problem statement, the volume remains constant. As there is no change in volume:\[ W_{12} = 0 \text{ kJ} \]#### Process 2–3: (\( W_{23} \))- Given the relationship \( pV = \text{constant} \), and knowing volumes \( V_2 \) and \( V_3 \), use this relationship to find the work for an isothermal process:\[ W_{23} = \int_{V_2}^{V_3} p \, dV = p_2 V_2 \ln\left(\frac{V_3}{V_2}\right) \]#### Process 3–4: (\( W_{34} \))- Since pressure is constant:\[ W_{34} = p_3 (V_4 - V_3) \]### Data Entry PointsTo assist in quick data inputs for calculations, use the forms provided. Fill in the values:### Process 1–2:\[ W_{12} = \ldots \text{ kJ} \]### Process 2–3:\[ W_{23} = \ldots \text

1) Assuming the bird velocity is zero before the collision.

Estimate the magnitude of the force, in Ibf, exerted on a 16-lb goose in a collision of duration 2 x 10-3s with an airplane taking off at 150 miles/h. Assume the bird's velocity is zero before the collision. Estimate the average acceleration magnitude, in ft/s2, of the goose in the collision. |a| ft/s2 %3D Estimate the magnitude of the force, in Ibf, exerted on the goose in the collision. |F| = Ibf

Estimate the magnitude of the force, in Ibf, exerted on a 16-lb goose in a collision of duration 2 x 10-3s with an airplane taking off at 150 miles/h. Assume the bird's velocity is zero before the collision. Estimate the average acceleration magnitude, in ft/s2, of the goose in the collision. |a| ft/s2 %3D Estimate the magnitude of the force, in Ibf, exerted on the goose in the collision. |F| = Ibf

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

Nee help with these two homework problems.

**Collision Between Goose and Airplane: Estimation Practice**

### Problem Statement:
Estimate the magnitude of the force, in lbf (pounds-force), exerted on a 16-lb goose in a collision of duration \(2 \times 10^{-3}\) s with an airplane taking off at 150 miles/h. Assume the bird's velocity is zero before the collision.

### Tasks:

#### Task 1: Estimate the Average Acceleration Magnitude
1. **Question:** Estimate the average acceleration magnitude, in ft/s², of the goose in the collision.
2. **Input Field:**
\[
\left| a \right| = \_\_\_\_\_\_\_\_\_
\]
ft/s²

#### Task 2: Estimate the Magnitude of the Force
1. **Question:** Estimate the magnitude of the force, in lbf, exerted on the goose in the collision.
2. **Input Field:**
\[
\left| F \right| = \_\_\_\_\_\_\_\_\_
\]
lbf

### Thermodynamics: Work Calculation in a Piston-Cylinder Assembly

A gas contained within a piston-cylinder assembly undergoes three processes in series:

1. **Process 1–2:**
- **Description:** Constant volume
- **Initial State:** \( p_1 = 1 \) bar, \( V_1 = 6 \) m³
- **Final State:** \( p_2 = 2 \) bar
2. **Process 2–3:**
- **Description:** Compression to \( V_3 = 2.5 \) m³
- **Relationship:** Pressure-volume relationship is \( pV = \text{constant} \).
3. **Process 3–4:**
- **Description:** Constant pressure
- **Final State:** \( V_4 = 1 \) m³

### Objective
Determine the work for each process, in kJ.

### Detailed Calculation
Below are the steps to calculate the work done in each process, represented by \( W_{12} \), \( W_{23} \), and \( W_{34} \).

#### Process 1–2: (\( W_{12} \))

- Based on the problem statement, the volume remains constant. As there is no change in volume:
\[ W_{12} = 0 \text{ kJ} \]

#### Process 2–3: (\( W_{23} \))

- Given the relationship \( pV = \text{constant} \), and knowing volumes \( V_2 \) and \( V_3 \), use this relationship to find the work for an isothermal process:
\[ W_{23} = \int_{V_2}^{V_3} p \, dV = p_2 V_2 \ln\left(\frac{V_3}{V_2}\right) \]

#### Process 3–4: (\( W_{34} \))

- Since pressure is constant:
\[ W_{34} = p_3 (V_4 - V_3) \]

### Data Entry Points
To assist in quick data inputs for calculations, use the forms provided. Fill in the values:

### Process 1–2:
\[ W_{12} = \ldots \text{ kJ} \]

### Process 2–3:
\[ W_{23} = \ldots \text

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