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Find a possible solution to the equation cos(x+2)= sin(3x)

User Bodger
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5 votes

Answer:

x = 22

Explanation:

Let's say that a & b are complementary angles...

Then cos a = sin b

We can also write sin(3x) as ,


\sin(3x) = \cos(90 - 3x)

Substituting the value of sin(3x) in the question ,


\cos(x + 2) = \cos(90 - 3x)

Cancelling cos from both the sides gives us -


x + 2 = 90 - 3x\\

Solving this eqn , x = 22

User Asadmshah
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