Question

1) sin(2x-10°)=1 решить уравнение​

Answer 1

наверное так... Ну я так думаю

Answer 2

To solve the equation sin(2x - 10°) = 1, we can use trigonometric identities and solve for x. Remember that the sine function takes values between -1 and 1, so there is only one possible solution for this equation.

Step 1: Express 1 as a sine function The value 1 can be written as sin(90°). So, we have:

sin(2x - 10°) = sin(90°)

Step 2: Set the arguments equal to each other Since the sine function is periodic, we can write:

2x - 10° = 90° + 360°n, where n is an integer (since sine repeats every 360 degrees)

Step 3: Solve for x Now, isolate x:

2x = 90° + 360°n + 10°

2x = 100° + 360°n

x = (100° + 360°n) / 2

x = 50° + 180°n

So, the general solution for the equation sin(2x - 10°) = 1 is:

x = 50° + 180°n

where n is an integer representing all possible solutions. The value of n will determine different solutions for x within the given range.