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Triangle ABC is AN isosceles Triangle in which AB=AC. Side BA is produced to D such that AD=AB. Prove that Angle BCD = 90 Degree |
AD = AB THIS GIVEN . AB = AC THIS ALSO GIVEN. THEREFORE AD=AC. THEREFORE ANGLE ABC=ACB AND ANGLE ADC= ACD TAKE ANGLE ABC = X THEREFORE ANGLE ACB = X TAKE ANGLE ADC = Y THEREFORE ANGLE ACD = Y 2X + 2Y= 180( ANGLE SUM PROPERTY) THEREFORE X+Y= 90 HENCE PROVED ANGLE BCD = 90 |