Question

A(cosx-sinx)=b(1-sinx)0

Answer 1

Ответ:

Ответь, я потом напишу

Объяснение:

А что сделать то нужно?

Answer 2

It looks like you have an equation involving trigonometric functions:

A(cos(x) - sin(x)) = b(1 - sin(x))

To solve for x in this equation, you can follow these steps:

1. Distribute the A and b on their respective sides of the equation:

Acos(x) - Asin(x) = b - bsin(x)

2. Move all terms containing sin(x) to one side of the equation and all terms not containing sin(x) to the other side:

Acos(x) + bsin(x) = b - Asin(x)

3. Group the trigonometric terms together on the left side:

Acos(x) + Asin(x) + bsin(x) = b

4. Factor out sin(x) from the last two terms on the left side:

Acos(x) + (A + b)sin(x) = b

5. Now, divide both sides of the equation by (A + b) to isolate sin(x):

(sin(x)) = b / (A + b)

6. To solve for x, take the inverse sine (arcsin) of both sides:

x = arcsin(b / (A + b))

So, the solution for x is:

x = arcsin(b / (A + b))

Keep in mind that the solution may involve multiple possible values of x, depending on the values of A and b and the range of the arcsin function.