Solve this :bSin(x)+aCos(x)=bSin(mx)+aCos(mx)

  • Thread starter hadi amiri 4
  • Start date
In summary, the conversation is discussing a trigonometric problem involving the equation bSin(x)+aCos(x)=bSin(mx)+aCos(mx). The participants suggest using a trigonometric identity to solve it and question the purpose of repeatedly posting similar problems. The conversation then shifts to another topic for discussion.
  • #1
hadi amiri 4
98
1
solve this :
bSin(x)+aCos(x)=bSin(mx)+aCos(mx) , make a discu:smile:ssion
 
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  • #2
What discussion? This is about the 5th fairly basic algebra problem you have posted. Is there some purpose in this?
 
  • #3
could you please post a solution
 
  • #4
hadi amiri 4 said:
solve this :
bSin(x)+aCos(x)=bSin(mx)+aCos(mx) , make a discu:smile:ssion

Hi hadi! :smile:
Monty:
"Is this the right place for an argument?"​
Python:
"I've told you once!" :smile:

First, this should be in the Homework section, shouldn't it? :wink:

Second, look at the Trigonometric Identities in the PF LIbrary, and choose one which you think might help! :smile:
 
  • #5
i have put another topic what is your opinion about that one
 

1. What is the purpose of solving this equation?

The purpose of solving this equation is to find the values of x that satisfy the equation, which can help in understanding the relationship between the trigonometric functions involved.

2. How do I solve this equation?

To solve this equation, you can use trigonometric identities and algebraic manipulation to simplify it into a form where you can easily find the values of x.

3. Can this equation have multiple solutions?

Yes, this equation can have multiple solutions since it is a trigonometric equation. The number of solutions depends on the values of the coefficients a, b, and m.

4. What if I cannot find exact solutions to this equation?

If you cannot find exact solutions, you can use numerical methods such as graphing or iteration to approximate the values of x that satisfy the equation.

5. Can this equation be used in real-life applications?

Yes, this equation can be used in various fields such as engineering, physics, and astronomy to model and solve real-life problems involving periodic functions.

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