From the figure $$ BD = CD $$ In $$ \Delta ABD $$ and $$ \Delta ACD $$ $$ BD = CD $$ $$ AD = AD $$ is common $$\angle ADB=\angle ADC=90^o$$ $$ \Delta ABD \cong\Delta ACD $$ (SAS Axiom) Therefore , it is proved.
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Similar Questions
Q1
Prove that $$ \Delta ABD \cong \Delta ACD $$
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Q2
In the given figure , prove that $$ \Delta ABD \cong \Delta ACD $$
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Q3
In the given figure, prove that: [2 MARKS]
ΔABD≅ΔACD
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Q4
Prove that, ΔABD≅ΔCBD
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Q5
If ABCD is a parallelogram, then prove that
ar (ΔABD) = ar (ΔBCD) = ar (ΔABC) = ar (ΔACD) = ar (||gm ABCD)