The point `P(x, y)` is equidistant from the points `Q(c + d, d -c) and R(c-d, c + d)` then

If the point P(x,y) is equidistant from A(5,1) and B(-1,5), then 5x=y(b)x=5y(c)3x=2y(d)2x=3y

Find a relation between x and y such that the point (x, y) is equidistant from the C(7,1) and D(2,3) :

Let a, b, c and d be non-zero numbers. If the point of intersection of the lines 4a x+""2a y+c=""0 and 5b x+""2b y+d=""0 lies in the fourth quadrant and is equidistant from the two axes then (1) 2b c-3a d=""0 (2) 2b c+""3a d=""0 (3) 3b c-2a d=""0 (4) 3b c+""2a d=""0

The average of 4 distinct prime numbers a,b,c and d is 35, where a lt b lt c lt d. and d are equidistant from 36 and b and c are equidistant from 34 and a, b are equidistant from 30 and c and d are equidistant from 40. the difference between a and d is :

In fig. 28.7 if the coordinates of point P a r e (a , b , c) then Write the coordinates of points A, B, C, D, E and F. Write the coordinates of the feet of the perpendiculars from the point P to the coordinate axes. Write the coordinates of the feet of the perpendicular from the point P on the coordinate planes X Y , Y Z a n d Z Xdot Find the perpendicular distances of point P from X Y , Y Z a n d Z X- planes. Find the perpendicular distances of the point P fro the coordinate axes. Find the coordinates of the reflection of P are (a , b , c) . Therefore O A=a , O B=b n d O C=cdot

The position vector of four points A, B, C and D are a,b,c and d respectively . If a- b = 2(d-c) the

In Fig. 32, A B C D is a rectangle of length A B=40\ c m and breadth B C=25\ c mdot If P , Q , R , S be the mid-points of the sides A B ,\ B C ,\ C D\ and \ D A respectively, find the area of the shaded region.