1.) How many non-zero components does a velcoity vector have in terms of normal and tangental coordinates, of particle moving along a curved path? A). Three B.) Two C.) One 2.) Work of a spring force (with final position in compressed state, initial postion in undeformed state) is negative. A.) True B.) False 3.) Energy methods are most suited for solving kinetic problems that involve: A.) force and acceleration B.) force, velocity, and displacement C.) force, velocity, and time

icon
Related questions
Question

1.) How many non-zero components does a velcoity vector have in terms of normal and tangental coordinates, of particle moving along a curved path? A). Three B.) Two C.) One

2.) Work of a spring force (with final position in compressed state, initial postion in undeformed state) is negative. A.) True B.) False

3.) Energy methods are most suited for solving kinetic problems that involve: A.) force and acceleration B.) force, velocity, and displacement C.) force, velocity, and time

4.) Name two distinct advantages of the energy methods:

5.) Must the potential energy of a body of weight W in a gravitational field always be positive? Explain

6.) In a convservative system, the total mechanical energy (composed of kinetic energy and potential energy) is constant. True or False?

7.) A particle must execute curvlinear motion in order for it to have angular momentum about a point. A.) True B.) False

8.) For the motion of a rigid body to be a translation, the center mass of the body must move along a straight line. A.) True B.) False

Expert Solution
Step 1

Thank you for the question, As per company honor, we are allowed to answer only three sub-parts. As you have not mentioned answer for which sub-parts you need. We are answering the first three sub-parts only. For the answer to other sub-parts please re-submit the question, we would like to answer.

 

1.) How many non-zero components does a velocity vector have in terms of normal and tangential coordinates, of a particle moving along a curved path?

A). Three

B.) Two

C.) One

Solution:

When a particle moving along a curved path it is having only one non-zero tangential component of velocity.

The velocity vector is always in the direction tangent to the path of motion of a particle.

The velocity is given by;

𝐯= v vtwhere;𝐯=velocity v= magnitude of velocityvt =direction of velocity

The non-zero tangential component of velocity is given by;

vt=dxdt

Answer: When a particle moving along a curved path it is having only one non-zero tangential component of velocity.

steps

Step by step

Solved in 3 steps

Blurred answer