Select an angle abovex = cos(θ)y = sin(θ)

Selected angle: θ = 0° = 0 radiansx = cos(θ) = cos(0) = 11y = sin(θ) = sin(0) = 00

Selected angle: θ = 30° = π over 6π6 radiansx = cos(θ) = cos(π over 6π6) = root 3 over 232y = sin(θ) = sin(π over 6π6) = 1 over 212

Selected angle: θ = 45° = π over 4π4 radiansx = cos(θ) = cos(π over 4π4) = root 2 over 222y = sin(θ) = sin(π over 4π4) = root 2 over 222

Selected angle: θ = 60° = π over 3π3 radiansx = cos(θ) = cos(π over 3π3) = 1 over 212y = sin(θ) = sin(π over 3π3) = root 3 over 232

Selected angle: θ = 90° = π over 2π2 radiansx = cos(θ) = cos(π over 2π2) = 00y = sin(θ) = sin(π over 2π2) = 11

Selected angle: θ = 120° = 2π over 32π3 radiansx = cos(θ) = cos(2π over 32π3) = negative 1 over 2−12y = sin(θ) = sin(2π over 32π3) = root 3 over 232

Selected angle: θ = 135° = 3π over 43π4 radiansx = cos(θ) = cos(3π over 43π4) = negative root 2 over 2−22y = sin(θ) = sin(3π over 43π4) = root 2 over 222

Selected angle: θ = 150° = 5π over 65π6 radiansx = cos(θ) = cos(5π over 65π6) = negative root 3 over 2−32y = sin(θ) = sin(5π over 65π6) = 1 over 212

Selected angle: θ = 180° = π radiansx = cos(θ) = cos(π) = negative 1−1y = sin(θ) = sin(π) = 00

Selected angle: θ = 210° = 7π over 67π6 radiansx = cos(θ) = cos(7π over 67π6) = negative root 3 over 2−32y = sin(θ) = sin(7π over 67π6) = negative 1 over 2−12

Selected angle: θ = 225° = 5π over 45π4 radiansx = cos(θ) = cos(5π over 45π4) = negative root 2 over 2−22y = sin(θ) = sin(5π over 45π4) = negative root 2 over 2−22

Selected angle: θ = 240° = 4π over 34π3 radiansx = cos(θ) = cos(4π over 34π3) = negative 1 over 2−12y = sin(θ) = sin(4π over 34π3) = negative root 3 over 2−32

Selected angle: θ = 270° = 3π over 23π2 radiansx = cos(θ) = cos(3π over 23π2) = 00y = sin(θ) = sin(3π over 23π2) = negative 1−1

Selected angle: θ = 300° = 5π over 35π3 radiansx = cos(θ) = cos(5π over 35π3) = 1 over 212y = sin(θ) = sin(5π over 35π3) = negative root 3 over 2−32

Selected angle: θ = 315° = 7π over 47π4 radiansx = cos(θ) = cos(7π over 47π4) = root 2 over 222y = sin(θ) = sin(7π over 47π4) = negative root 2 over 2−22

Selected angle: θ = 330° = 11π over 611π6 radiansx = cos(θ) = cos(11π over 611π6) = root 3 over 232y = sin(θ) = sin(11π over 611π6) = negative 1 over 2−12

Selected angle: θ = 360° = 2π radiansx = cos(θ) = cos(2π) = 11y = sin(θ) = sin(2π) = 00