3 Dimensional force applied to object

In summary, the conversation discusses a question regarding the work done by a force applied to an object lying in the x-z plane at an angle of 32 degrees above the positive x-axis. There is confusion about the solution given in the textbook, which states that the displacement is in the x-y plane instead of the x-z plane. It is unclear if the object is confined to a line in the x-z plane or if it can move in the y direction.
  • #1
Raios168
14
0

Homework Statement


A force of (4,-2,7) is applied to an object lying in the x-z plane that angles 32 degrees above the positive x-axis. Find the work done by this force over 3.0 meters of motion.

My confusion is due to the solution my textbook gives. It says the displacement is in the x-y plane but how can that be if the object is lying in the x-z plane? Is the solution wrong or am I not understanding the question correctly?

Thanks in advance
 
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  • #2
Have you written the question out as it is written down in front of you?
As written above, it is unclear what it is that "angles 32 degrees...".

Are we to understand that the object is confined to a line in the x-z plane?
In which case, it cannot move in the y direction. However, merely lying in the x-z plane does not mean it has to stay in the x-z plane.
 

Related to 3 Dimensional force applied to object

1. What is a 3 dimensional force?

A 3 dimensional force is a force that is applied to an object in three different directions: up/down, left/right, and forward/backward. It is also known as a vector force.

2. How is a 3 dimensional force represented?

A 3 dimensional force is typically represented by an arrow, where the length and direction of the arrow indicate the magnitude and direction of the force, respectively. It can also be represented by three individual components: x, y, and z.

3. What is the difference between a 3 dimensional force and a 2 dimensional force?

A 3 dimensional force acts in three different directions, while a 2 dimensional force only acts in two directions. This means that a 3 dimensional force can have a greater impact on an object's motion and behavior than a 2 dimensional force.

4. How is the magnitude of a 3 dimensional force calculated?

The magnitude of a 3 dimensional force is calculated using the Pythagorean theorem, where the square root of the sum of the squares of the three components (x, y, and z) equals the magnitude of the force.

5. What are some real-life examples of 3 dimensional forces?

Some examples of 3 dimensional forces in everyday life include a person pushing a shopping cart (up/down, left/right, and forward/backward forces), a ball being thrown (up/down, left/right, and forward/backward forces), and a car driving over a bumpy road (up/down, left/right, and forward/backward forces from the uneven surface).

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