In the figure ABC and DBC are two isosceles triangle on the same base BC. SHOW THAT <ABD =< ACD
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Answered by
1
angABC = angACB. ------(1)
angDBC = angDCB --------(2)
thus, adding (1) and (2) gives the required result.
angDBC = angDCB --------(2)
thus, adding (1) and (2) gives the required result.
Answered by
0
GIVEN THAT ABC AND DBC ARE ISOSCELES THEN, IN ABC AB=AC
AND IN DBC, DB=DC
AND WE KNOW THAT ANGLES OPP. TO EQUAL SIDES ARE EQUAL
. <ABC=<ACB AND <DBC=<DCB
ADDING THESE
<ABD=<ACD
AND IN DBC, DB=DC
AND WE KNOW THAT ANGLES OPP. TO EQUAL SIDES ARE EQUAL
. <ABC=<ACB AND <DBC=<DCB
ADDING THESE
<ABD=<ACD
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