Title: guiding questions
Course: Physics copy 1

Q: [Image: pushing a box with an oblique force]
In the image above, the applied force is represented by vector
- 1
- 2
- 3
- 4
- 5
- 6
A: 1

Q: [Image: pushing a box with an oblique force]
In the image above, the component of the applied force perpendicular to the horizontal surface is represented by vector
- 1
- 2
- 3
- 4
- 5
- 6
A: 2

Q: [Image: pushing a box with an oblique force]
In the image above, the component of the applied force parallel to the horizontal surface is represented by vector
- 1
- 2
- 3
- 4
- 5
- 6
A: 3

Q: [Image: pushing a box with an oblique force]
In the image above, the force of gravity is represented by vector
- 1
- 2
- 3
- 4
- 5
- 6
A: 4

Q: [Image: pushing a box with an oblique force]
In the image above, the normal force is represented by vector
- 1
- 2
- 3
- 4
- 5
- 6
A: 5

Q: [Image: pushing a box with an oblique force]
In the image above, the force of friction is represented by vector
- 1
- 2
- 3
- 4
- 5
- 6
A: 6

Q: [Image: pushing a box with an oblique force]
In the image above, the component of the applied force perpendicular to the horizontal surface can be calculated by
- $$F_{app}\cdot cos(\theta)$$
- $$F_{app}\cdot sin(\theta)$$
- $$m \cdot g$$
- $$-(\vec F_g + \vec F_x)$$
- $$\mu \cdot F_n$$
A: $$F_{app}\cdot sin(\theta)$$

Q: [Image: pushing a box with an oblique force]
In the image above, the component of the applied force parallel to the horizontal surface can be calculated by
- $$F_{app}\cdot cos(\theta)$$
- $$F_{app}\cdot sin(\theta)$$
- $$m \cdot g$$
- $$-(\vec F_g + \vec F_x)$$
- $$\mu \cdot F_n$$
A: $$F_{app}\cdot cos(\theta)$$

Q: [Image: pushing a box with an oblique force]
In the image above, the force of gravity can be calculated by
- $$F_{app}\cdot cos(\theta)$$
- $$F_{app}\cdot sin(\theta)$$
- $$m \cdot \vec g$$
- $$-(\vec F_g + \vec F_x)$$
- $$\mu \cdot F_n$$
A: $$m \cdot \vec g$$

Q: [Image: pushing a box with an oblique force]
In the image above, the normal force can be calculate as
- $$F_{app}\cdot cos(\theta)$$
- $$F_{app}\cdot sin(\theta)$$
- $$m \cdot g$$
- $$-(\vec F_g + \vec F_x)$$
- $$\mu \cdot F_n$$
A: $$-(\vec F_g + \vec F_x)$$

Q: [Image: pushing a box with an oblique force]
In the image above, the force of friction can be calculated as
- $$F_{app}\cdot cos(\theta)$$
- $$F_{app}\cdot sin(\theta)$$
- $$m \cdot g$$
- $$-(\vec F_g + \vec F_x)$$
- $$\mu \cdot F_n$$
A: $$\mu \cdot F_n$$

Q: [Image: pushing a box with an oblique force]
Using the image above, match each description with an appropriate vector
- applied force | 1
- component of applied force perpendicular to the surface | 2
- component of applied force parallel to the surface | 3
- force of gravity | 4
- total normal force | 5
- the force of friction | 6

Q: [Image: The vectors labelled with numbers] [Image: pushing a box with an oblique force]
Sir Isaac Newton is pushing a crate of doughnuts with an applied force directed downwards from the horizontal on an angle $$\theta$$. Using the image above, match each vector calculation to its appropriate vector
- $$F_{app}\cdot cos(\theta)$$ | 3
- $$F_{app}\cdot sin(\theta)$$ | 2
- $$m \cdot g$$ | 4
- $$-(\vec F_g + \vec F_x)$$ | 5
- $$\mu \cdot F_n$$ | 6