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Let two tangents are drawn to the curve $y^{2} - 4 (x + y) = 3 sin θ + 4 cos θ - 15, x, y, θ \in R$ from the origin whose slopes are $m_{1}, m_{2}$ . If the vertex of the curve is at maximum distance from the origin, then the value of $∣ ∣ ∣ \frac{1}{m_{1} m_{2}} ∣ ∣ ∣$ is

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Let two tangents are drawn to the curve

y^{2} - 4 (x + y) = 3 sin θ + 4 cos θ - 15, x, y, θ \in R

from the origin whose slopes are

m_{1}, m_{2}

. If the vertex of the curve is at maximum distance from the origin, then the value of

∣ ∣ ∣ \frac{1}{m_{1} m_{2}} ∣ ∣ ∣

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Posted on 02 Apr 2024, this text provides information on Standard XII related to Mathematics. Please note that while accuracy is prioritized, the data presented might not be entirely correct or up-to-date. This information is offered for general knowledge and informational purposes only, and should not be considered as a substitute for professional advice.

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Let two tangents are drawn to the curve y2−4(x+y)=3sinθ+4cosθ−15, x,y,θ∈R from the origin whose slopes are m1,m2. If the vertex of the curve is at maximum distance from the origin, then the value of ∣∣∣1m1m2∣∣∣ is

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Let two tangents are drawn to the curve $y^{2} - 4 (x + y) = 3 sin θ + 4 cos θ - 15, x, y, θ \in R$ from the origin whose slopes are $m_{1}, m_{2}$ . If the vertex of the curve is at maximum distance from the origin, then the value of $∣ ∣ ∣ \frac{1}{m_{1} m_{2}} ∣ ∣ ∣$ is