guys help me Q.no 5......
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GIVEN : angle ADB = 60° , AD = DC
In ∆ADC
angle C = angle DAC (angles opposite to equal sides are equal) -----(i)
now,
angle ADB + angle ADC = 180° ( linear pair axiom)
60° + angle ADC = 180°
angle ADC = 120°
let angle DAC = x° = angle C (eq.(i))
Now,
angle ADC + angle C + angle DAC° = 180° ( sum of all interior angles of a triangle is 180°)
120° + x° + x° = 180°
2x° = 60°
x° = 30°
angle C = angle DAC = 30°
•°• angle C or ACD = 30°
angle DAC = angle DAB (given that AD bisects angle A)
In ∆ADB
angle ADB + angle DAB + angle DBA = 180° ( sum of all interior angles of a triangle is 180°)
60° + 30° + angle DBA = 180°
angle DBA(or ABD) = 180° - 90° = 90°
In ∆ADC
angle C = angle DAC (angles opposite to equal sides are equal) -----(i)
now,
angle ADB + angle ADC = 180° ( linear pair axiom)
60° + angle ADC = 180°
angle ADC = 120°
let angle DAC = x° = angle C (eq.(i))
Now,
angle ADC + angle C + angle DAC° = 180° ( sum of all interior angles of a triangle is 180°)
120° + x° + x° = 180°
2x° = 60°
x° = 30°
angle C = angle DAC = 30°
•°• angle C or ACD = 30°
angle DAC = angle DAB (given that AD bisects angle A)
In ∆ADB
angle ADB + angle DAB + angle DBA = 180° ( sum of all interior angles of a triangle is 180°)
60° + 30° + angle DBA = 180°
angle DBA(or ABD) = 180° - 90° = 90°
Answered by
2
hey buddy here isbur answer
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