(iv) ZCFB
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1
Answer:
CFB=65°
Step-by-step explanation:
first AEB=180°-(90°+20°)=70° ( sum of all sides of triangle=180°)
then DEA=DEF+FEB+BEA=180° ( linear pair )
=45°+FEB+70°=180°
FEB=180°-(45°+70°)=65°
In∆FEB,
FEB+EBF+BFE=180°
65°+EBF+70°=180°
EBF=180°-(65°+70°)=45°
Now, since it is a square, it's angles are of 90° that means CBA=90°=CBF+FBE+EBA
90°=CBF+45°+20°
CBF=90°-(45°+20°)
=25°
In∆CFB,
CFB+CBF+FCB=180°
CFB+25°+90°=180°. (FCB is an angle of square)
CFB=180°-(25°+90°)=65°
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Answer:
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