the points p, q, r, s are collinear if points s, t,a, b are collinear then the points P, Q, R, S, T, A, B are all collinear explain your answer with the help of a diagram
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Answer:
not necessary
Step-by-step explanation:
The two points P,Q,R,S are collinear.If points S,T,A,B are collinear,then will the points P,Q,R,S,T,A,B always be collinear.Explain tour reason with a diagram
Either the Question is wrong or Data is not correctly Mentioned
The two points P,Q,R,S : These are Four Points Not two
PQRS is co-linear
STAB is co-linear
only one point is common
Hence it is not necessary that PQRSTAB will be colinear
P Q R S
T
A
B
Above in the Picture PQRS is colinear , STAB is Colinear
but PQRSTAB is not colinear
P Q R S T A B - Here PQRS , STAB & PQRSTAB all are colinear
so these points may be colinear or may not be
so not necessary
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