In the adjoining figure AB II CD and AB II EF .The value of x is
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Answered by
1
Answer:
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Step-by-step explanation:
In given figure AB∥ED and EF∥CD
∠DEF=90−∠GEF=90−20=70
0
Given that EF∥CD and line ED join these
∴∠DEF=∠EDC=70
0
Join BD
∠CBD=90−∠ABC=90−50=40
0
∠CDB=90−∠CDE=90−70=20
0
In ΔBCD,
∠CBD+∠CDB+∠BCD=180
40+20+x=180
⇒x=180−40−20=120
0
Answered by
2
Answer:
In given figure AB∥ED and EF∥CD
∠DEF=90−∠GEF=90−20=70
0
Given that EF∥CD and line ED join these
∴∠DEF=∠EDC=70
0
Join BD
∠CBD=90−∠ABC=90−50=40
0
∠CDB=90−∠CDE=90−70=20
0
In ΔBCD,
∠CBD+∠CDB+∠BCD=180
40+20+x=180
⇒x=180−40−20=120
0
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