A bolt gun has a spring of spring constant k = 14 N/m which is used to fire a bolt of mass m. The bolt leaves the gun at a speed of v = 5.8 m/s after the spring is compressed 1 cm. What is the weight, Fg in Newtons, of the bolt? What is the bolt’s speed when it hits the floor vf, in m/s, if it is fired horizontally at a height of h = 2 meters?
A bolt gun has a spring of spring constant k = 14 N/m which is used to fire a bolt of mass m. The bolt leaves the gun at a speed of v = 5.8 m/s after the spring is compressed 1 cm. What is the weight, Fg in Newtons, of the bolt? What is the bolt’s speed when it hits the floor vf, in m/s, if it is fired horizontally at a height of h = 2 meters?
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Chapter1: Units, Trigonometry. And Vectors
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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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A bolt gun has a spring of spring constant k = 14 N/m which is used to fire a bolt of mass m. The bolt leaves the gun at a speed of v = 5.8 m/s after the spring is compressed 1 cm.
What is the weight, Fg in Newtons, of the bolt?
What is the bolt’s speed when it hits the floor vf, in m/s, if it is fired horizontally at a height of h = 2 meters?
![**Projectile Motion Diagram**
This diagram illustrates the basic principles of projectile motion. It displays a projectile being launched horizontally from a certain height and depicts its subsequent path under the influence of gravity.
### Components of the Diagram:
1. **Initial Launch Position:**
- The projectile is launched horizontally from a height denoted as \( h \).
- A red arrow indicates the initial horizontal velocity of the projectile.
2. **Trajectory Path:**
- The projectile follows a parabolic path, represented by a dashed curve, due to the influence of gravity acting on it vertically.
- The motion is split into horizontal and vertical components. The horizontal motion remains uniform, as no acceleration acts in the horizontal direction.
3. **Final Position:**
- The projectile travels a horizontal distance \( d \) before hitting the ground.
- This horizontal distance represents the range of the projectile.
### Additional Notes:
- Gravity is the only force acting on the projectile after it has been launched, causing it to accelerate downward.
- The range \( d \) and final vertical impact position are determined by the initial velocity and launching height \( h \).
This diagram is helpful in visualizing how different factors such as initial velocity and height influence the trajectory of a projectile.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa3af8ff3-b483-400c-ba94-8abdb63a8fe4%2Ff521dec7-1788-4dc6-9700-744eb2a0bc27%2Fimt3v3n_processed.png&w=3840&q=75)
Transcribed Image Text:**Projectile Motion Diagram**
This diagram illustrates the basic principles of projectile motion. It displays a projectile being launched horizontally from a certain height and depicts its subsequent path under the influence of gravity.
### Components of the Diagram:
1. **Initial Launch Position:**
- The projectile is launched horizontally from a height denoted as \( h \).
- A red arrow indicates the initial horizontal velocity of the projectile.
2. **Trajectory Path:**
- The projectile follows a parabolic path, represented by a dashed curve, due to the influence of gravity acting on it vertically.
- The motion is split into horizontal and vertical components. The horizontal motion remains uniform, as no acceleration acts in the horizontal direction.
3. **Final Position:**
- The projectile travels a horizontal distance \( d \) before hitting the ground.
- This horizontal distance represents the range of the projectile.
### Additional Notes:
- Gravity is the only force acting on the projectile after it has been launched, causing it to accelerate downward.
- The range \( d \) and final vertical impact position are determined by the initial velocity and launching height \( h \).
This diagram is helpful in visualizing how different factors such as initial velocity and height influence the trajectory of a projectile.
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