In the figure, QR is parallel to ST. QR = a, QS = b, SP = c and ST = x. The correct relationship between x a, b and c is given as: (Give answer with full explanation)
a) x = a(b+c)/c
b) x = a(b+c)/b
c) x = ac/b+c
d) x = a(b-c)/b
Ki hoche ??
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Answer:
△KPN and △KLM, we have
∠KNP=∠KML=46
∘
[Given]
∠K=∠K [Common]
∴ △KNP∼△KML [By AA-criterion of similarity]
⇒
KM
KN
=
ML
NP
[∵ Corresponding sides of similar triangles are proportional]
⇒
b+c
c
=
a
x
⇒x=
b+c
ac
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