A and B are two points given by (8, 3), (-4, 3). Find the distance between A and B.

What is the distance between A (4,0) and B (8, 0).

Find the distance between the point (sqrt3,4) and (0,0)

A and B are two points (0,2,3) and (2,-2,1) respectively. Find the locus of a point P such that the sum of the square of its distances from the two given points its constant, equal to 2k^2

The points A and B trisect the line -segment joining the points P(2,1-3) and Q(5,-8,3) , find the coordinates of the points A and B.

Let’s find the distance between two points A(4, 3) and B(8, 6)

If A and B are two events and P(A) = (3)/(4), P(B) = (5)/(8) , then -

Find distace between the points (8,3) and origin.

Find the distance between the lines 3x+4y=9 and 6x+8y+15=0.

Find distace between the points (3,-4) and origin.

If the velocity of a particle is v = At+Bt^(2) , where A and B are constant then the distance travelled by it between 1 s and 2 s is - (A) (3A +7B) (B) (3)/(2)A+(7)/(3)B (C) (A)/(2)+(B)/(3) (D) (3)/(2)A+4B