Question no 5 fast please
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Heya!
Here's your answer -
Given,
AE = BD
AD and BE are altitudes of the triangle where angle D & E = 90°
PT => AD = BE
Proof ->
In ΔABD and ΔABE,
AB = AB (Common Hypotenuse)
BD = AE (Given)
∠ADB = ∠AEB (Right-angle)
Thus, ΔABD is congruent to ΔABE ( RHS congruency rule)
Hence, AD = BE (CPCT)
Hope it helps! :)
Here's your answer -
Given,
AE = BD
AD and BE are altitudes of the triangle where angle D & E = 90°
PT => AD = BE
Proof ->
In ΔABD and ΔABE,
AB = AB (Common Hypotenuse)
BD = AE (Given)
∠ADB = ∠AEB (Right-angle)
Thus, ΔABD is congruent to ΔABE ( RHS congruency rule)
Hence, AD = BE (CPCT)
Hope it helps! :)
Answered by
0
Given,
AE = BD
AD and BE are altitudes of the triangle where angle D & E = 90°
to proof => AD = BE
Proof ->
In ΔABD and ΔABE,
AB = AB (Common Hypotenuse)
BD = AE (Given)
∠ADB = ∠AEB (Right-angle)
Thus, ΔABD is congruent to ΔABE ......SAS TEST OF SIMILARITY
AD = BE
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