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Hey☺.. Here is your answer u r looking for..
In ∆ABD and ∆BCD we have
BD = BD (common)
AB = BC (Given)
AD = CD(Given)
Hence,∆ABD Congruent ∆BCD(S.S.S congruence)....PROVED
So,<CDB = <ADB
y -7 =38
y = 38+7
y = 45
and
<CBD = <ABD
x + 5= 50
x =50 - 5
x = 45
In ∆ABD and ∆BCD we have
BD = BD (common)
AB = BC (Given)
AD = CD(Given)
Hence,∆ABD Congruent ∆BCD(S.S.S congruence)....PROVED
So,<CDB = <ADB
y -7 =38
y = 38+7
y = 45
and
<CBD = <ABD
x + 5= 50
x =50 - 5
x = 45
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Answered by
0
In triangle ADB & CDB
I) Seg AD = Seg CD.; ... (given)
II) Seg BC=Seg AB. .... (given)
III)Seg BD= Seg BD. ...(common side)
so Triangle ADB=CDB
I) Seg AD = Seg CD.; ... (given)
II) Seg BC=Seg AB. .... (given)
III)Seg BD= Seg BD. ...(common side)
so Triangle ADB=CDB
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