please please please guys!!!!!!!answer the 14th question.....
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angleAFD =180-70 =110
angleAFD = angle CDP= 55°(CD &AF are parallel lines cut by a straight line PF)
therefore angle DFG=anglePDE= 110-55 =55°
angleAFD = angle CDP= 55°(CD &AF are parallel lines cut by a straight line PF)
therefore angle DFG=anglePDE= 110-55 =55°
keertana25:
thank you...
Answered by
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THANKS FOR THE QUESTION !
______________________________
GIVEN :
=> AB PARALLEL TO CD :
=> DE PARALLEL TO FG :
______________________________
TO FIND :
=> \_ AFG
______________________________
SUPPLEMENTARY ANGLES MEASURE 180° :
SO,
=> \_ AFG + \_ GFB = 180°
=> \_ AFG + 70° = 180°
=> \_ AFG = 180° - 70°
=> \_ AFG = 110°
_______________________________
TO FIND :
=> \_ AFP
_______________________________
=> AB IS PARALLEL TO CD :
=> TAKE PF AS TRANSVERSAL :
=> BY THEOREM OF CORRESPONDING ANGLES :
=> \_ CDF = \_ AFD
=> 55° = \_ AFD
______________________________
=> SIDES OF THE ANGLES ARE PARALLEL
=> SO,
=> THE ANGLES ARE CONGRUENT .
_______________________________
TO FIND :
=> \_ DFG
_______________________________
\_ AFD + \_ DFG + \_ GFB = 180°
=> 55° + \_ DFG + 70° = 180°
=> \_ DFG = 180° - 70° - 55°
=> \_ DFG = 55°
_______________________________
TO FIND :
=> \_ PDE :
______________________________
DE IS PARALLEL TO FG :
=> TAKE PF AS TRANSVERSAL :
=> BY THEOREM OF CORRESPONDING ANGLE THEOREM :
=> \_ PDE = \_ DFG
=> BUT \_ DFG = 55°
=> \_ PDE = 55°
_______________________________
HOPE IT WILL HELP U ......
THANKS AGAIN ......
_______________________________
______________________________
GIVEN :
=> AB PARALLEL TO CD :
=> DE PARALLEL TO FG :
______________________________
TO FIND :
=> \_ AFG
______________________________
SUPPLEMENTARY ANGLES MEASURE 180° :
SO,
=> \_ AFG + \_ GFB = 180°
=> \_ AFG + 70° = 180°
=> \_ AFG = 180° - 70°
=> \_ AFG = 110°
_______________________________
TO FIND :
=> \_ AFP
_______________________________
=> AB IS PARALLEL TO CD :
=> TAKE PF AS TRANSVERSAL :
=> BY THEOREM OF CORRESPONDING ANGLES :
=> \_ CDF = \_ AFD
=> 55° = \_ AFD
______________________________
=> SIDES OF THE ANGLES ARE PARALLEL
=> SO,
=> THE ANGLES ARE CONGRUENT .
_______________________________
TO FIND :
=> \_ DFG
_______________________________
\_ AFD + \_ DFG + \_ GFB = 180°
=> 55° + \_ DFG + 70° = 180°
=> \_ DFG = 180° - 70° - 55°
=> \_ DFG = 55°
_______________________________
TO FIND :
=> \_ PDE :
______________________________
DE IS PARALLEL TO FG :
=> TAKE PF AS TRANSVERSAL :
=> BY THEOREM OF CORRESPONDING ANGLE THEOREM :
=> \_ PDE = \_ DFG
=> BUT \_ DFG = 55°
=> \_ PDE = 55°
_______________________________
HOPE IT WILL HELP U ......
THANKS AGAIN ......
_______________________________
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