can you answer this
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tanishq972003:
hey mate mark as BRAINLIEST
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In triangles BCE and BCD,
EC is perpendicular to AB and BD is a perpendicular to AC
Angle E and angle D are congruent............... (each 90°)
BD = EC............................. (given)
BC = BC........................... (common side)
Therefore,
Triangle BCE = triangle BCD ...................(By hypotenuse side test)
Hope this helps! Please mark my answer as brainliest! Have a great day ahead!
EC is perpendicular to AB and BD is a perpendicular to AC
Angle E and angle D are congruent............... (each 90°)
BD = EC............................. (given)
BC = BC........................... (common side)
Therefore,
Triangle BCE = triangle BCD ...................(By hypotenuse side test)
Hope this helps! Please mark my answer as brainliest! Have a great day ahead!
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HEY MATE,
GIVEN : IN ΔABC, BD=CE, BD PERPENDICULAR ON AC AND CE PERPENDICULAR ON AB.
TO PROVE : Δ BDC =~ ΔCBE.
PROOF = IN Δ BDC AND Δ CBE
CB = CB - (COMMON)
BD = CE - (GIVEN)
ANGLE BDC = ANGLE CEB - (EACH - 90)
THEREFORE, Δ BDC =~ Δ CBE - (SAS)
I HOPE THIS WILL HELP YOU...
PLS MARK AS BRAINLIEST.
GIVEN : IN ΔABC, BD=CE, BD PERPENDICULAR ON AC AND CE PERPENDICULAR ON AB.
TO PROVE : Δ BDC =~ ΔCBE.
PROOF = IN Δ BDC AND Δ CBE
CB = CB - (COMMON)
BD = CE - (GIVEN)
ANGLE BDC = ANGLE CEB - (EACH - 90)
THEREFORE, Δ BDC =~ Δ CBE - (SAS)
I HOPE THIS WILL HELP YOU...
PLS MARK AS BRAINLIEST.
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