1.

If two lines perpendicular to each other always satisfy the condition cotθ1+cotθ2=2, where θ1 and θ2 are the angles made by the lines with positive direction of X−axis and M1, M2 be the respective slopes, then ∣∣M1+√2M2∣∣ is equal to (where M1>M2)

Answer» If two lines perpendicular to each other always satisfy the condition cotθ1+cotθ2=2, where θ1 and θ2 are the angles made by the lines with positive direction of Xaxis and M1, M2 be the respective slopes, then M1+2M2 is equal to

(where M1>M2)


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