Projectiles Problem: Solve Questions & Improve Test Scores

In summary, for question 1, the magnitude of the velocity after 5.3 seconds can be calculated by considering the horizontal and vertical components separately and using the formula v2=v1+(a)(t). For question 2, a diagram can be helpful. The initial vertical and horizontal components of the velocity can be calculated using the given information, and then using the horizontal velocity and time of flight, the horizontal distance traveled can be determined.
  • #1
aquann
3
0

Homework Statement


just got back my test and did really bad on it. how would you do these question?

1) A rock is fired horizontally off of a cliff at 41 m/s. what is the magnitude of its velocity 5.3s later?

2) a golf ball is thrown out of a window at 15 m/s at an angle of 22* above the horizontal. how far does the golf ball travel horizontally if the window is 25m high?

Homework Equations





The Attempt at a Solution



1) i use this formula v2=v1+(a)(t) and got 81.81m/s

2) blank=/
 
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  • #2
For 1, you should consider the horizontal and vertical components of the velocity separately. Assuming that there is no air resistance, the horizontal speed will always be 41 m/s. The vertical speed is initially 0 m/s and is increasing at a rate of 9.8 m/s2, and will therefore be v2=9.8*5.3 = 51.94 m/s after 5.3 seconds has passed. The total resultant speed can then easily be calculated.

For 2, draw a diagram if it helps. First calculate the initial vertical and horizontal components of the velocity using the initial speed and angle of projection. You can then use the vertical speed to calculate how long the ball moves before it hits the ground, and then use this time of flight to find how far horizontally it travels (remember, assuming that there is no air resistance, the horizontal velocity does not change).
 

Related to Projectiles Problem: Solve Questions & Improve Test Scores

What is a projectile?

A projectile is an object that is launched or thrown into the air and moves along a curved path due to the forces of gravity and air resistance. Examples of projectiles include a baseball, a cannonball, or a rocket.

What is a projectile problem?

A projectile problem is a type of physics problem that involves calculating the motion of an object that is launched into the air. These problems typically require knowledge of projectile motion equations and understanding of the forces acting on the object.

How can solving projectile problems improve test scores?

Solving projectile problems can improve test scores by strengthening your understanding of physics concepts and equations. It also helps develop critical thinking and problem-solving skills, which are important for success on tests and in science courses.

What are some tips for solving projectile problems?

First, draw a diagram to visualize the problem. Then, identify known and unknown variables. Use the appropriate equations for projectile motion and remember to consider the effects of gravity and air resistance. Finally, double-check your calculations and units for accuracy.

What are some real-life applications of projectile motion?

Projectile motion has many real-life applications, such as calculating the trajectory of a golf ball, determining the range of a projectile fired from a weapon, or predicting the path of a rocket. It is also used in sports, such as basketball and baseball, to determine the best angle and force for making a shot or throw.

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