### Vector ForcesThis image displays three forces with their magnitudes and directions:- $ F_1 = 0.981 \, \text{N} $ at an angle of $ 10^\circ $- $ F_2 = 1.226 \, \text{N} $ at an angle of $ 135^\circ $- $ F_3 = 1.000 \, \text{N} $ at an angle of $ 235^\circ $Each force is given in Newtons (N) along with its angle in degrees, indicating the direction of the force relative to a reference axis. **Exercise 2**- Calculate the vector sum and assign it to the variable $\mathbf{F}$.- Then, calculate its magnitude $F\_mag$ and the angle $\text{theta\_deg}$ (in degrees).**For full credit, you must use the given variable names.**\[\mathbf{F} = \mathbf{F}_1 + \mathbf{F}_2 + \mathbf{F}_3\]**Code Block:**```python# YOUR CODE HEREraise NotImplementedError()print('Vector sum: F =', F)print(f'Magnitude: {F_mag:8.3f} N')print(f'Angle: {theta_deg:9.2f}°')```

F1 = 0.981 N with 100F2 = 1,226 N with 1350F3 = 1 N 2350

Answered: Exercise 2 • Calculate the vector sum…

Exercise 2 • Calculate the vector sum F=F₁+F₂+F and assign it to the variable F. • Then calculate its magnitude F mag and the angle theta deg (in degrees)

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Scalars and Vectors

Scalars and Vectors are the classification of physical quantities that are used to denote various terms in physics.

Question

### Vector Forces

This image displays three forces with their magnitudes and directions:

- $ F_1 = 0.981 \, \text{N} $ at an angle of $ 10^\circ $
- $ F_2 = 1.226 \, \text{N} $ at an angle of $ 135^\circ $
- $ F_3 = 1.000 \, \text{N} $ at an angle of $ 235^\circ $

Each force is given in Newtons (N) along with its angle in degrees, indicating the direction of the force relative to a reference axis.

**Exercise 2**

- Calculate the vector sum and assign it to the variable $\mathbf{F}$.
- Then, calculate its magnitude $F\_mag$ and the angle $\text{theta\_deg}$ (in degrees).

**For full credit, you must use the given variable names.**

\[
\mathbf{F} = \mathbf{F}_1 + \mathbf{F}_2 + \mathbf{F}_3
\]

**Code Block:**

```python
# YOUR CODE HERE
raise NotImplementedError()

print('Vector sum: F =', F)
print(f'Magnitude: {F_mag:8.3f} N')
print(f'Angle: {theta_deg:9.2f}°')
```

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