Solve Trigonometric Problem for Dynamics: 4th Hint Equation

In summary, the conversation was about a trigonometric problem that the individual needed help with for passing dynamics. They provided a link to the problem and mentioned that all variables were working except for the ones highlighted in the given equation. They also mentioned that the variables/equation could not be seen on their computer.
  • #1
manongistong
3
0
This problem is same as the problem on this link https://www.physicsforums.com/threads/trigonometric-problem.76696/ .

I would like to ask the number 4 hint which is "4) We therefore have, for example the equality: " the equations can't be seen on my pc as it will only outputs this
\vec{v}\cdot\hat{n}_{AC}=r_{AC}\omega_{AC}\to{v}_{BC}\hat{r}_{BC}\cdot\hat{n}_{AC}}=r_{AC}\omega_{AC}\to{v}_{BC}=\frac{r_{AC}\omega_{AC}}{\hat{r}_{BC}\cdot\hat{n}_ .

The others variables are working okay aside from the said variables/equation.

This is one of the problems I need to solve for passing dynamics. Thanks in advance.
 
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  • #2
$${\vec{v}\cdot\hat{n}_{AC}=r_{AC}\omega_{AC}\ \to\ \\ {v}_{BC}\hat{r}_{BC}\cdot\hat{n}_{AC}}=
r_{AC}\omega_{AC}\ \to\ \\ {v}_{BC}=\frac{r_{AC}\;\omega_{AC}} {\hat{r}_{BC}\cdot\hat{n}_{AC} }.$$
 
  • #3
BvU said:
$${\vec{v}\cdot\hat{n}_{AC}=r_{AC}\omega_{AC}\ \to\ \\ {v}_{BC}\hat{r}_{BC}\cdot\hat{n}_{AC}}=
r_{AC}\omega_{AC}\ \to\ \\ {v}_{BC}=\frac{r_{AC}\;\omega_{AC}} {\hat{r}_{BC}\cdot\hat{n}_{AC} }.$$

THANK YOU SIR!
 

Related to Solve Trigonometric Problem for Dynamics: 4th Hint Equation

1. What is a trigonometric problem in the context of dynamics?

A trigonometric problem in the context of dynamics involves using trigonometric functions (such as sine, cosine, and tangent) to solve equations related to the motion of objects. These problems often involve finding the position, velocity, or acceleration of an object at a specific time.

2. What is the 4th hint equation in solving a trigonometric problem for dynamics?

The 4th hint equation in solving a trigonometric problem for dynamics is the Pythagorean theorem, which states that in a right triangle, the square of the length of the hypotenuse (the side opposite the right angle) is equal to the sum of the squares of the lengths of the other two sides.

3. How is trigonometry used in dynamics?

Trigonometry is used in dynamics to analyze and solve problems related to the motion of objects. It allows us to calculate the distances, angles, and velocities of moving objects, as well as predict their future positions based on their current state.

4. Can you provide an example of a trigonometric problem in dynamics?

One example of a trigonometric problem in dynamics is finding the velocity of a car driving on a curved road. This would involve using trigonometric functions to calculate the car's position, velocity, and acceleration at a given time, taking into account the curvature of the road and the car's initial conditions.

5. How can I improve my skills in solving trigonometric problems for dynamics?

To improve your skills in solving trigonometric problems for dynamics, you can practice solving different types of problems and familiarize yourself with the various trigonometric identities and formulas. You can also seek guidance from a teacher or tutor, or use online resources and practice exercises to strengthen your understanding of the subject.

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