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In the figure, mZC = m_D = 90° and
BC = AD. Prove that AC = BD, and
ZBAC ZABD.
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In ∆ABC and ∆ABD
angle BDA=angle ACB(90⁰each)
BC=AD (given)
AB=AB (common)
by SAS criteria
∆ABC ≈(congruent ) ∆ABD
so AC=BD (crossponding part of congruent∆ , short form CPCT)
and angle BAC= angle ABD (CPCT)
hence proved
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