If P and Q are two points on the line joining A(-2,5),B(3,1) such that AP=PQ=QB then PB=
`sqrt(41)`
`(2sqrt(41))/(3)`
`(sqrt(41))/(3)`
`(4sqrt(41))/(3)`

Let P and Q be the points on the line joining A(-2, 5) and B(3, 1) such that AP = PQ=QB . Then, the mid-point of PQ is

P and Q are points on the line joining A(-2,5) and B(3,1) such that AP=PQ=QB .Then,the distance of the midpoint of PQ from the origin is (a) 3(b)(sqrt(37))/(2) (b) 4 (d) 3.5

Let P and Q be points on the line joining A(-2, 5) and B(3, 1) such that AP = PQ = QB. If mid-point of PQ is (a, b), then the value of (b)/(a) is

A(2,3.0) and B(2,1,2) are two points.If the points P,Q are on the line AB such that AP=PQ=QB then PQ is Loo

Length of the chord of contact of (2,5) with respect to y^(2)=8x is (3sqrt(41))/(2) (2sqrt(17))/(3) (7sqrt(3))/(5) (5sqrt(3))/(7)

cot^(-1)9+cosec^(-1)(sqrt(41))/(4)=(pi)/(4)

A point (-4,1) divides the line joining A(2,-2) and B(x,y) in the ratio 3:5. Then point B is

If sqrt(2) = 1.41 then (1)/(sqrt(2))'= ?