Number of values of `alpha` such that the points `(alpha,6),(-5,0)` and (5,0) form an isosceles triangle is
A
4
B
5
C
6
D
7
Text Solution
Verified by Experts
The correct Answer is:
B
We have `A(alpha,6), B(-5,0)` and `C(5,0)` If `AB =AC`, we get `alpha = 0`. Hence, we get one value of c If `AC = BC`, we get `alpha = - 3,13` `alpha` can take 5 units: `0,3,-3,13,-13`
Show that the points (4,-3,1)(2,-4,5) and (1,-1,0) form a right angled triangle.
Show that the points (4, - 3, 1), (2, -4, 5) and (1, -1, 0) form a right angled triangle .
Show that the points (4, -3, 1), (2, -4, 5)and (1, -1, 0) form a right angled triangle.
Find the values of alpha such that the variable point (alpha, "tan" alpha) lies inside the triangle whose sides are y=x+sqrt(3)-(pi)/(3), x+y+(1)/(sqrt(3))+(pi)/(6) = 0 " and " x-(pi)/(2) = 0
Show that the given points (1,1) ,(5,4) and (-2,5) are the vertices of an isosceles right angled triangle.
The area of triangle formed by the points (-5, 0), (0, -5) and (5, 0) is
The area of triangle formed by the points (-5,0) ,(0,-5) and (5,0) is ……….
Determine all the values of alpha for which the point (alpha,alpha^2) lies inside the triangle formed by the lines. 2x+3y-1=0 x+2y-3=0 5x-6y-1=0
CENGAGE-COORDINATE SYSTEM-Multiple Correct Answers Type