plz answer this question5
Attachments:
Answers
Answered by
4
Hey Mate !
Here is your solution :
Extend AC to E on QB.
Now,
=> <CEB + <PAC = 180° ( Angles on the same side of transversal )
=> <PAC = 180° - <CEB ------- ( 1 )
And,
=> <ECB + <BCA = 180° (Linear Pair of angles )
=> <BCA = 180° - <ECB ------ ( 2 )
And,
=> <CBE + <CBQ = 180° ( Linear Pair of angles )
=> <CBQ = 180° - <CBE ----- ( 3 )
In ∆CEB,
=> <CBE + <CEB + <ECB = 180° ---- ( 4 )
By adding ( 1 ) , ( 2 ) and ( 3 ),
=> <PAC + <BCA + <CBQ = 180° - <CEB + 180° - <ECB + 180° - <CBE
=> <PAC + <BCA + <CBQ = 540° - ( <CEB + <ECB + <CBE )
By substituting the value of ( 4 ),
=> <PAC + <BCA + <CBQ = 540° - 180°
=> <PAC + <BCA + <CBQ = 360°
The required answer is 360°.
================================
Hope it helps !! ^_^
Here is your solution :
Extend AC to E on QB.
Now,
=> <CEB + <PAC = 180° ( Angles on the same side of transversal )
=> <PAC = 180° - <CEB ------- ( 1 )
And,
=> <ECB + <BCA = 180° (Linear Pair of angles )
=> <BCA = 180° - <ECB ------ ( 2 )
And,
=> <CBE + <CBQ = 180° ( Linear Pair of angles )
=> <CBQ = 180° - <CBE ----- ( 3 )
In ∆CEB,
=> <CBE + <CEB + <ECB = 180° ---- ( 4 )
By adding ( 1 ) , ( 2 ) and ( 3 ),
=> <PAC + <BCA + <CBQ = 180° - <CEB + 180° - <ECB + 180° - <CBE
=> <PAC + <BCA + <CBQ = 540° - ( <CEB + <ECB + <CBE )
By substituting the value of ( 4 ),
=> <PAC + <BCA + <CBQ = 540° - 180°
=> <PAC + <BCA + <CBQ = 360°
The required answer is 360°.
================================
Hope it helps !! ^_^
Anonymous:
If my answer could clear your all doubts then mark as Brainliest plz..
Similar questions