tan(75°) = 3.73205081, exactly 2 + √3.
tan(75°) = 3.73205081, exactly 2 + √3. The angle 75° equals 5π/12 radians (75 × π/180).
Exact form: 2 + √3. Decimal: 3.73205081 (rounded to 8 places).
75° lies quadrant I. Remember that tangent is positive in quadrants I and III, and negative in the others, which decides the sign of the answer.
If you get a different number, the calculator is probably in RAD mode. In radians you would enter 5π/12 instead of 75.
| sin 75° | = 0.96592583 |
| cos 75° | = 0.25881905 |
| tan 75° | = 3.73205081 |
| Angle | Radians | Tan |
|---|---|---|
| 0° | 0 | 0 |
| 30° | π/6 | 0.57735 |
| 45° | π/4 | 1 |
| 60° | π/3 | 1.732051 |
| 90° | π/2 | undefined |
| 120° | 2π/3 | -1.732051 |
| 135° | 3π/4 | -1 |
| 150° | 5π/6 | -0.57735 |
| 180° | π | 0 |
| 270° | 3π/2 | undefined |
| 360° | 2π | 0 |
tan(75°) = 3.73205081, exactly 2 + √3.
75° = 5π/12 radians, so tan(75°) = tan(5π/12) = 3.73205081.
It is most likely set to radians. Switch to degree (DEG) mode before entering the angle.
Positive.
Yes. Use the calculator on this page, or open the full free Scientific Calculator with memory, history and keyboard support.