Straight LineHard
Question
Let A0, A1, A2, A3, A4, A5, be a regular hexagon inscribed in a circle of unit radius. Then, the product of the lengths of the line segments A0A1, A2A0, and A0A4, is
Options
A.

B.3√3
C.3
D.

Solution
Now,(A0A1)2 = 

⇒ A0A1 = 1
(A0A2)2

⇒ A0A22 = √3
and (A0A2)2
⇒ A0A42 = √3
Thus, (A0A1)(A0A2)(A0A4) = 3


⇒ A0A1 = 1
(A0A2)2

⇒ A0A22 = √3
and (A0A2)2
⇒ A0A42 = √3
Thus, (A0A1)(A0A2)(A0A4) = 3
Create a free account to view solution
View Solution FreeMore Straight Line Questions
Two lines L1: X = 5, and are coplanar. Then can take value(s)...If the vertices P, Q, R a triangle PQR are rational points, which of the golloeing points of the triangle PQR is / (are)...If the intercept of a line between coordinate axes is bisected at the point (2, 2), then its equation is -...The equations of the lines on which the perpendiculars from the origin make 30o angle with x-axis and which form a trian...If the points (1, 3) and (5, 1) are two opposite vertices of a rectangle and the other two vertices lie on the line y = ...