Question 2 :
If the distance between (8, 0) and A is 7, then coordinates of the point A can not be <br>
Question 4 :
Find the equation of a line passing through the points A(3, -5) and (4, -8)
Question 5 :
The distance between the points $A(-6, 7)$ and $B(-1, - 5)$ is.<br/>
Question 6 :
Find a relation between x and y such that the point $(x,y)$ is equidistant from $(7,1)$ and $(3,5)$<br>
Question 7 :
The equations of the lines through $(1,\,1)$ and making angles of $45^{\circ}$ with the line $x+y=0$ are
Question 8 :
If the length of the line AB, joining $A(4, 1)$ and $B(3, a)$ is $\sqrt{10}$, then the value of $'a'$ is
Question 9 :
The ratio of $yz$-plane divide the line joining the points $A(3, 1,- 5), B(1, 4, -6)$ is
Question 10 :
Find the slope of the line passing through the following points $P(1,-1)$ and $Q (-2,5)$
Question 11 :
The line $(p+2q)x+(p-3q)y=p-q$ for different values of $p$ and $q$ passes through a fixed point whose co-ordinates are
Question 12 :
What point on y-axis is equidistant from the points $(3,1)$ and $(1,5)$?<br>
Question 13 :
If a line passing through $P(3,1)$ meets coordinate axes in $A$ and $B$ and distance from origin is maximum then area of $\triangle{OAB}$ is
Question 14 :
<p><a rel="nofollow" target="_blank"></a>Find the value of $x$ such that $AB=BC$ where the coordinates of A, B and C are $(2,1)$, $(x,0)$  and $(-2,-1)$ respectively.</p>
Question 15 :
The area of the triangle with coordinates $(1, 2), (5, 5)$ and $(k, 2)$ is $15$ square units. Calculate a possible value for $k$.
Question 16 :
Find the area of the triangle formed from points $(1, 2), (2, 4)$ and $(3, 1)$.<br/>
Question 17 :
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 18 :
Find the slope of a line passing through the points $(-5, 2)$ and $(6, 7) $
Question 19 :
Find the slope of the line which passes through the origin and the midpoint of the line segment joining the points $(0,-4)$ and $(8,0)$
Question 20 :
The value of $k$ when the distance between the points $(3, k)$ and $(4, 1)$ is $\sqrt{10}$ is <br/>