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So, why use radians instead of degrees? Degrees are great, we all know them, we've used them since childhood. But radians have some serious advantages, especially in higher-level math and physics. For one, radians simplify many formulas and calculations. Many of the formulas we use in calculus and trigonometry are far more elegant and easier to work with when using radians. For instance, the derivative of the sine function is simply the cosine function when you're using radians. But with degrees, you have to throw in an extra conversion factor, making things clunkier. Furthermore, radians are directly related to the geometry of the circle. This makes them perfect for describing the relationship between angles, arc lengths, and areas in a very natural way. It's like degrees are the old school way and radians are the modern way for math. Imagine trying to describe the distance something has traveled around a circle using degrees, it's pretty complicated. It's much easier with radians, as they provide a direct proportional relationship between the angle and the arc length (the distance along the circle's edge). Because of this directness, radians are widely used in physics and engineering. So, while degrees are still useful for everyday purposes, radians are the MVPs when it comes to advanced calculations and understanding.
