Question

Переведите в радианную меру угол и укажите в какой четверти он находится -1500​

Answer 1

Ответ:

Я думаю будет 300 мы писали сор там тоже было

Answer 2

Converting Angle to Radians and Determining the Quadrant

To convert the angle to radians and determine the quadrant, we can use the following steps:

1. Converting to Radians: - To convert degrees to radians, we use the formula: \[ \text{radians} = \frac{\text{degrees} \times \pi}{180} \]

2. Determining the Quadrant: - The quadrant can be determined based on the sign of the angle: - If the angle is in the first quadrant, both its x and y coordinates are positive. - If the angle is in the second quadrant, its x coordinate is negative and y coordinate is positive. - If the angle is in the third quadrant, both its x and y coordinates are negative. - If the angle is in the fourth quadrant, its x coordinate is positive and y coordinate is negative.

Calculation

Given angle: -1500

1. Converting to Radians: \[ \text{radians} = \frac{-1500 \times \pi}{180} \] \[ \text{radians} = \frac{-1500 \times 3.14159}{180} \] \[ \text{radians} \approx -26.1799 \]

The angle -1500 degrees is approximately equal to -26.1799 radians.

2. Determining the Quadrant: - Since the angle is negative, it falls in the third quadrant because both x and y coordinates are negative in this quadrant.

Therefore, the angle -1500 degrees is approximately equal to -26.1799 radians and it falls in the third quadrant.