Question 1 :
The vertices of a triangle are $(-2,0) ,(2,3)$ and $(1, -3)$ , then the type of the triangle is
Question 2 :
The midpoint of the line segment between P$\displaystyle _{1}$ (x, y) and P$\displaystyle _{2}$ (-2, 4) is P$\displaystyle _{m}$ (2, -1). Find the coordinate.
Question 3 :
Distance between the points $(2,-3)$ and $(5,a)$ is $5$. Hence the value of $a=$............
Question 6 :
If the mid-point between the points $(a+ b, a- b)$ and $(-a, b)$ lies on the line $ax + by = k$, what is k equal to?
Question 7 :
Find the distance from the point (2, 3) to the line 3x + 4y + 9 = 0
Question 8 :
If A(x,0), B(-4,6), and C(14, -2) form an isosceles triangle with AB=AC, then x=
Question 9 :
$A=\left(2,-1\right), B=\left(4,3\right)$. If $AB$ is extended to $C$ such that $AB=BC$, then $C=$
Question 10 :
The distance between $M(-1,5)$ and $N(x,5)$ is $8$ units. The value of $x$ is:
Question 11 :
If A(2, 2), B(-4, -4), C(5, -8) are the vertices of any triangle the length of median passes through C will be
Question 12 :
Find a point on x-axis which is equidistant from $A(7, 6)\ and\ B(-3, 4)$
Question 13 :
If the points $(a, 0), (0, b)$ and $(1, 1)$ are collinear, then $\displaystyle \frac{1}{a} + \frac{1}{b}$ equal to -<br/>
Question 14 :
If the distance between the points $(k, - 1)$ and (3, 2) is 5, then the value of k is <br>
Question 15 :
A circle that has its center at the origin and passes through $(-8, -6)$ will also pass through the point <br/>
Question 16 :
Points $(1, 5), (2, 3)$ and $(-2, -11) $ are ____
Question 17 :
The points $(-4,-4), (-1,-2)$ and $(x,-8)$ are the vertices of a right triangle with the right angle at $(-1,-2)$. Find the value of $x$.
Question 18 :
A circle has its centre at origin and point $P(8,0)$ lies on it. <div>The point $Q(2,\,8)$ lies</div>
Question 19 :
If the vertices of a triangle are $(-2, 0), (2, 3)$ and $(1, - 3)$, then the triangle is <br/>
Question 20 :
The coordinates of points on the line joining the points $P(3,-4)$ and $Q(-2,5)$ that is twice as far from $P$ as from $Q$ is