The point P(1,1) is translated parallal to the line 2x=y in the first quadrant through a unit distance.The coordinates of the new position of P are:

The point p(1,1) is translated parallel to 2x=y in the first quadrant through a unit distance. The coordinates of point in new position of p are

The point P(1,1,1) is transiated parallel to 2x=y in the first quadrant through a unith distance. The coordinates of the point in new position are

The point P(1,1) is transiated parallel to 2x=y in the first quadrant through a unith distance. The coordinates of the point in new position are

The point P(1,1) is translated parallel to 2x=y in the first quadrant through a unit distance. The coordinates of the point P in the new position are (1+-2/(sqrt(5)),1+-1/(sqrt(5))) (1+-1/(sqrt(5)),1+-2/(sqrt(5))) (1/(sqrt(5)),2/(sqrt(5))) (4) (2/(sqrt(5)),1/(sqrt(5)))

Let f(x+y)=f(x)*f(y)AA x,y in R,f(1)=2 area enclosed by 3|x|+2|y|<=8 is (f(k))/(k) .The points P(2,6) is translated parallel to y=mx quadrant through a distance of k units.The coordinates of the the new position of P is/are

The point (2,1) , translated parallel to the line x-y=3 by the distance of 4 units. If this new position A' is in the third quadrant, then the coordinates of A' are-

The point (2,1) , translated parallel to the line x-y=3 by the distance of 4 units. If this new position A' is in the third quadrant, then the coordinates of A' are-

The point P(1,2,3) is shifted parallel to the line (x-3)/(3)=(y-2)/(4)=(z-3)/(12) by distance 13 units.Then the new coordinates of P in new position can be