How does cos(1), cos(2), cos(2π), cos(3)?

To understand the values of cos(1), cos(2), cos(2π), and cos(3), we need to evaluate the cosine function at these points.

Cosine of 1: The value of cos(1) is approximately 0.5403. This value is derived from evaluating the cosine of 1 radian.

Cosine of 2: The value of cos(2) is approximately -0.4161. Similar to cos(1), this is computed for 2 radians.

Cosine of 2π: The value of cos(2π) is 1. This is because 2π radians represents a complete circle in trigonometric terms, returning to the starting point of the unit circle, where the cosine value is 1.

Cosine of 3: The value of cos(3) is approximately -0.9899, calculated for 3 radians.

In summary, the values are as follows:

  • cos(1) ≈ 0.5403
  • cos(2) ≈ -0.4161
  • cos(2π) = 1
  • cos(3) ≈ -0.9899

These evaluations show how the cosine function behaves at these specific angles in radians.

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