Triangles (Class 10)
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b) x = ac/b+c
Explanation:
In △KPN and △KLM, we have
∠KNP=∠KML= 56∘ [Given]
∠K= ∠K [Common]
∴ △KNP ∼ △KML [By AA-criterion of similarity]
⇒ KN/KM = NP/ML [∵ Corresponding sides of similar triangles are proportional]
⇒ c/b+c = x/a
⇒x = ac/b+c
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Answer:(b) x =ac/b+c
Explanation:
Given ∠M=56° and ∠N=56°
In ΔKNQ and ΔKML
∠KNQ = ∠KML (56°)
∠NKQ = ∠MKL
By AA similarity criterion ΔKNQ ~ ΔKML
KN/QN=KM/LM (cpst)
i.e c/x=c+b/a
1/x=c+b/ac
∴ x=ac/b+c
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