Two distinct points in a plane determine a ................ line

Write the truth value (T/F) of each of the following statements: Two lines intersect in a point. Two lines may intersect in two points. A segment has no length. Two distinct points always determine a line. Every ray has a finite length. A ray has one end-point only. A segment has one end-point only. The ray A B is same as ray B A Only a single line may pass through a given point. Two lines are coincident if they have only one point in common.

Given three distinct points in a plane, how many lines can be drawn by joining them?

How many least number of distinct points determine a unique line?

Given two distinct points on a plane. Only _______line (s) can pass through them.

Two distinct intersecting lines cannot be parallel to the same line.

Each of two parallel lines has a number of distinct points marked on them. On one line there are 2 points P and Q and on the other there are 8 points. i. Find the number of triangles formed having three of the 10 points as vertices. ii. How many of these triangles include P but exclude Q?

z_1a n dz_2 are two distinct points in an Argand plane. If a|z_1|=b|z_2|(w h e r ea ,b in R), then the point (a z_1//b z_2)+(b z_2//a z_1) is a point on the line segment [-2, 2] of the real axis line segment [-2, 2] of the imaginary axis unit circle |z|=1 the line with a rgz=tan^(-1)2

How many least number of distinct points determine a unique plane?

Two distinct .......... in a plane cannot have more than one point in common.

Let l_(1) and l_(2) be the two skew lines. If P, Q are two distinct points on l_(1) and R, S are two distinct points on l_(2) , then prove that PR cannot be parallel to QS.