What is the maximum number of points of intersection of four distinct lines in a plane?

2

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4

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5

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6

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Solution

The correct option is D $6$
$t h e a n s w e r i s (6) . F i r s t t w o l i n e c a n i n t e r s e c t a t m a x i m u m 1 p o i n t . T h e n t h e t h i r d l i n e c a n i n t e r s e c t t h e s e t w o l i n e a t m a x 2 p o i n t a n d f i n n a l y t h e f o u r t h l i n e c a n i n t e r s t e c t t h e s e t h r e e l i n e a t m a x i m u m 3 p o i n t s$

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The maximum number of points of intersection of five distinct lines and four distinct circles is

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