1.3. In the given figure, AB = AC and BD=
DC. Prove
a. A ABD AACD
b. ADB = ADC = 90°
c. ZB= 4C
d. BAD = Z CAD
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Step-by-step explanation:
A) In Δ ABD AND Δ ACD
AB=AC {GIVEN}
BD=DC {GIVEN}
AD=AD {COMMON SIDE}
SO BY SSS (SIDE-SIDE-SIDE) CONGRUENCE CRITERIA
ΔABD≅ACD HENCE PROVED
B) ΔABD≅ACD BY SSS CRITERIA {PROVED ABOVE}
∠ADB=∠ADC {C.P.C.T}
∠ADB+∠ADC=180 {LINEAR PAIR}
∠ADB+∠ADB=180
2(∠ADB)=180
∠ADB=180/2
∠ADB=90
SO ∠ADB=∠ADC=90 HENCE PROVED
3) ΔABD≅ACD BY SSS CRITERIA {PROVED ABOVE}
∠B=∠C {C.P.C.T} HENCE PROVED
4) ΔABD≅ACD BY SSS CRITERIA {PROVED ABOVE}
∠BAD=∠CAD {C.P.C.T} HENCE PROVED
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