3. In Fig 7.33, BD and CE are altitudes of AABC such that BD=CE
(1) State the three pairs of equal parts in ACBD and ABCE.
(ii) Is ACBD: ABCE? Why or why not?
(ii) Is ZDCB = ZEBC? Why or why not?
ale with AB=AC and AD:
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Given, in \bigtriangleup CBD and \bigtriangleup BCE.
BD= CE
\angle CEB=\angle BDC=90^o
\overline{ BC} = \overline{ CB}
ii) So, By RHS Rule of congruency, we conclude:
\bigtriangleup CBD\cong \bigtriangleup BCE
iii) Since both the triangle are congruent, all parts of one triangle are equal to their corresponding part from another triangle.
So.
\bigtriangleup CBD\cong \bigtriangleup BCE.
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