Let \alpha_1, \alpha_2(\alpha_1< \alpha_2) be the values of \alpha fo the points (\alpha,-3),(2,0) and (1, \alpha) to be collinear. Then the equation of the line, passing through (\alpha_1, \alpha_2) and making an angle of \frac{\pi}{3} with the positive direction of the x-axis, is : [30-Jun-2022-Shift-1]

Correct Answer is : √3x−y+√3+3=0

Straight Lines and Pair of Straight Lines Part 2

Section: Mathematics

Question : 70 of 72

Marks: +1, -0

Let α1,α2(α1<α2) be the values of α fo the points (α,−3),(2,0) and (1,α) to be collinear. Then the equation of the line, passing through (α1,α2) and making an angle of ‌

with the positive direction of the x-axis, is :

[30-Jun-2022-Shift-1]

x−√3y−3√3+1=0
√3x−y+√3+3=0
x−√3y+3√3+1=0
√3x−y+√3−3=0

Validate

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