(2)P(1,2),Q(2,(8)/(5)),R(3,(6)/(5))

Determine whether the given points are collinear.(ii) P(1,2),Q(2,8/5),R(3,6/5).

Determine whether the given points are collinear or not: P(1,2),Q(2,8/5),R(3,6/5)

Determine whether the given points are collinear. P(1, 2) , Q(2, 8/5), R(3, 6/5)

Show that the points P(1,-2), Q(5,2), R(3,-1), S(-1,-5) are the vertices of a parallelogram.

Show that points P(1,-2),Q(5,2),R(3,-1),S(-1,-5) are the vertices of a parallelogram.

int x^((13)/(2))(1+(x^(5))/(2))^((1)/(2))dx=P(1+x^((5)/(2)))^((7)/(2))+Q(1+x^((5)/(2)))^((5)/(2))+R(1+x^((5)/(2)))^((3)/(2))+c then P,Q,R are

Show that points P(1,-2), Q(5, 2), R(3, -1), S(-1, -5) are the vertices of a parallelogram.

Find k, if PQ||RS and P(2,4), Q(3,6), R(3,1) and S(5,k).

Find k, if PQ || RS and P(2,4), Q (3,6), R (3,1), S(5,k).

If P(1,2), Q(4,6), R(5,7) and S(a, b) are the vertices of a parallelogram P Q R S , then