Mark the correct option choosing the correct coordinates. A. X-coordiate In a right angled triangle ABC, right angled at B, the ratio of AB to AC is 1:√2, then 4tan A1+tan2 A y-coordinate In a right angled triangle ABC, right angled at B, ∠ACB=θ, AB=2 cm and BC=1 cm, then 2(sin2θ+cos2θ). B. x-coordinate IfsinB=12, then value of 3cosB−4cos3B. y-coordinate the value of tan2θ+1tan2θ′ if tanθ+1tanθ=√2 C. x-coordinate The value of (−1tan A−sin A1+cos A), if cosecA=1, y-coordinate If cosθ=35, then -(cotθ+cosecθ)

Mark the correct option choosing the correct coordinates. A. X-coordi

1.	Mark the correct option choosing the correct coordinates. A. X-coordiate In a right angled triangle ABC, right angled at B, the ratio of AB to AC is 1:√2, then 4tan A1+tan2 A y-coordinate In a right angled triangle ABC, right angled at B, ∠ACB=θ, AB=2 cm and BC=1 cm, then 2(sin2θ+cos2θ). B. x-coordinate IfsinB=12, then value of 3cosB−4cos3B. y-coordinate the value of tan2θ+1tan2θ′ if tanθ+1tanθ=√2 C. x-coordinate The value of (−1tan A−sin A1+cos A), if cosecA=1, y-coordinate If cosθ=35, then -(cotθ+cosecθ)
Answer» Mark the correct option choosing the correct coordinates. A. X-coordiate In a right angled triangle ABC, right angled at B, the ratio of AB to AC is $1 : \sqrt{2}$ , then $\frac{4 t a n A}{1 + t a n^{2} A}$ y-coordinate In a right angled triangle ABC, right angled at B, $∠ A C B = θ$ , AB=2 cm and BC=1 cm, then $2 (s i n^{2} θ + c o s^{2} θ)$ . B. x-coordinate If $s i n B = \frac{1}{2}$ , then value of $3 c o s B - 4 c o s^{3} B$ . y-coordinate the value of $t a n^{2} θ + \frac{1}{t a n^{2} θ^{'}}$ if $t a n θ + \frac{1}{t a n θ} = \sqrt{2}$ C. x-coordinate The value of $(\frac{- 1}{t a n A} - \frac{s i n A}{1 + c o s A})$ , if $c o s e c A = 1$ , y-coordinate If $c o s θ = \frac{3}{5}$ , then - $(c o t θ + c o s e c θ)$