if Q is the midpoint of a line segment a b and P is the midpoint of a q then show that p q is equal to one by fourth of a b

if Q is the midpoint of a line segment a b and P is the midpoint of a

1.	if Q is the midpoint of a line segment a b and P is the midpoint of a q then show that p q is equal to one by fourth of a b
Answer» <P>AQ =QB (q is the MIDPOINT of AB ) AQ +QB = AB 2AQ = AB AQ =1/2 AB AP =PQ ( P is tge midpoint of AQ ) AP + PQ = AQ 2AP = AQ AP = 1/2 AQ As proved EARLIER that AQ =1/2AB So replacing VALUE o AQ AP = 1/2 (1/2 AB ) AP =1/4AB

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if Q is the midpoint of a line segment a b and P is the midpoint of a q then show that p q is equal to one by fourth of a b

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