Lines `p ,\ q\ a n d\ r` are concurrent. Also lines `p ,\ s\ a n d\ t` are concurrent. Is always true that the lines `q ,\ r\ a n d\ s` will be concurrent? Is it always true for lines `q ,\ r\ a n d\ t` ?

Lines p,q and r are concurrent.Also,lines p,r and s are concurrent.Draw a figure and state whether lines p,q,r and s are concurrent or not.

Three lines px+qy+r=0 , qx+ry+p=0 and rx+py+q=0 are concurrent , if

Lines p,q are coplanar.So are the lines p,r . Can conclude that the lines p,q,r are coplanar?

If I,m,n are in A.P then the lines represented by lx+my+n=0 are concurrent at the point

If lines px+qy+r=0,qx+ry+p=0 and rx+py+q=0 are concurrent,then prove that p+q+r=0 (where p,q,r are distinct )

Find the value of p, if the following lines are concurrent.

State which of the following statements are true (T) and which false (F): Point has a size because we can see it as a thick dot on paper. By lines in geometry, we mean only straight lines. Two lines in a place always intersect in a point. Any plane through a vertical line is vertical. Any plane through a horizontal line is horizontal. There cannot be a horizontal line is a vertical plane. All lines in a horizontal plane are horizontal. Two lines in a plane always intersect in a point. If two lines intersect at a point P , then P is called the point of concurrence of the two lines. If two lines intersect at a point p , then p is called the point of intersection of the two lines. If A , B , C a n d D are collinear points D , P a n d Q are collinear, then points A , B , C , D , P a n d Q and always collinear. Two different lines can be drawn passing through two given points. Through a given point only one line can be drawn. Four points are collinear if any three of them lie on the same line. The maximum number of points of intersection of three lines in three. The minimum matching of the statements of column A and Column B .

Given A B C , lines are drawn through A ,\ B\ a n d\ C parallel respectively to the sides B C ,\ C A\ a n d\ A B ,\ forming P Q Rdot(F igu r e) .Show that B C=1/2Q R

If P(p), Q(q), R(r) and S(s) be four points such that 3p+8q=6r+5s then the lines PQ and RS are

The lines px+qy+r=0,qx+ry+p=0,rx+py+q=0 are concurrant then