tan pi/4 + cot pi/4

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If tan(π.cosθ)=cot(π.sinθ), then prove that cos(θ-π/4)=±1/(2√2) If tan(π.cosθ)=cot(π.sinθ), then prove that cos(θ-π/4)=±1/(2√2)
Compute tan(pi/4) Compute tan(pi/4)
If tan(πcos θ) = cot(π sin θ) then prove that cos(θ-π/4)=+- 1/2√2 | Trigonometry | NCERT Exemplar If tan(πcos θ) = cot(π sin θ) then prove that cos(θ-π/4)=+- 1/2√2 | Trigonometry | NCERT Exemplar
Compute cot(pi/4) Compute cot(pi/4)
The value of cot(π/4 + x) cot(π/4 – x) is ..................................................... The value of cot(π/4 + x) cot(π/4 – x) is .....................................................
π=4 π=4
tan pi/4 = ; sin pi/3 = tan pi/4 = ; sin pi/3 =
sqrt((1+sinx)/(1-sinx))=tan(pi/4+x/2)=Cot(pi/4-x/2) sqrt((1+sinx)/(1-sinx))=tan(pi/4+x/2)=Cot(pi/4-x/2)