D and E are points on the sides AB and AC respectively of a ∆ABC such that DE || BC. If AD/AB = 8/15 and EC = 3.5cm, find AE
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Answered by
17
Heya !!
Here's your answer.. ⬇⬇
_____________________________
⚫ Given :- In ∆ABC,
AD/AB = 8/15
EC = 3.5 cm
⚫ To Find :- AE = ?
⚫ Solution :-
AD = 8x
AB = 15x
DB = AB - AD
DB = 15x - 8x
DB = 7x
DB/AB = EC/AC
7x/15x = 3.5/AC
7/15 = 3.5/AC
AC = 3.5 × 15/7
AC = 7.5
AE = AC - EC
AE = 7.5 - 3.5
AE = 4 cm
______________________________
Hope it helps..
Thanks :)
Here's your answer.. ⬇⬇
_____________________________
⚫ Given :- In ∆ABC,
AD/AB = 8/15
EC = 3.5 cm
⚫ To Find :- AE = ?
⚫ Solution :-
AD = 8x
AB = 15x
DB = AB - AD
DB = 15x - 8x
DB = 7x
DB/AB = EC/AC
7x/15x = 3.5/AC
7/15 = 3.5/AC
AC = 3.5 × 15/7
AC = 7.5
AE = AC - EC
AE = 7.5 - 3.5
AE = 4 cm
______________________________
Hope it helps..
Thanks :)
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Anonymous:
Perfect answer behena :))
Answered by
5
Given :- In ∆ABC,
AD/AB = 8/15
EC = 3.5 cm
⚫ To Find :- AE = ?
⚫ Solution :-
AD = 8x
AB = 15x
DB = AB - AD
DB = 15x - 8x
DB = 7x
DB/AB = EC/AC
7x/15x = 3.5/AC
7/15 = 3.5/AC
AC = 3.5 × 15/7
AC = 7.5
AE = AC - EC
AE = 7.5 - 3.5
AE = 4 cm
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