In the figure, θ 1 + θ 2 = $\frac{π}{2}$ and √3 (BE) = 4 (AB). If the area of ΔCAB is 2√3 - 3 unit2 , when $\frac{θ_2}{θ_1}$ is the largest, then the perimeter (in unit) of ΔCED is equal to ________.

In the figure, θ1 + θ2 = π/2 and √3 (BE) = 4 (AB). If the area of ΔCAB is 2√3 - 3 unit2 , when θ2/θ1 is the largest, then the perimeter (in unit) of ΔCED is equal to _______

The portion of the line $ 4x + 5y = 20 $ in the first quadrant is trisected by the lines $ L_1 $ and $ L_2 $ passing through the origin. The tangent of an angle between the lines $ L_1 $ and $ L_2 $ is:

In the figure, θ₁ + θ₂ = \(\frac{π}{2}\) and √3 (BE) = 4 (AB). If the area of ΔCAB is 2√3 - 3 unit2 , when \(\frac{θ_2}{θ_1}\) is the largest, then the perimeter (in unit) of ΔCED is equal to ________.

Correct Answer: 6

Solution and Explanation

Top Questions on types of differential equations

Questions Asked in JEE Main exam

In the figure, θ1 + θ2 = \(\frac{π}{2}\) and √3 (BE) = 4 (AB). If the area of ΔCAB is 2√3 - 3 unit2 , when \(\frac{θ_2}{θ_1}\) is the largest, then the perimeter (in unit) of ΔCED is equal to ________.

Correct Answer: 6

Solution and Explanation

Top Questions on types of differential equations

Questions Asked in JEE Main exam

In the figure, θ₁ + θ₂ = \(\frac{π}{2}\) and √3 (BE) = 4 (AB). If the area of ΔCAB is 2√3 - 3 unit2 , when \(\frac{θ_2}{θ_1}\) is the largest, then the perimeter (in unit) of ΔCED is equal to ________.