abc is a triangle in which altitudes be and cf to sides ac and ab are equal. show that (i) ∆abe =~ ∆acf (ii) ab = ac
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solution:
1) In traingle ABE & ACF
angle AFC= AEB= 90° [Given]
angle BAC= CAB
& BE= CF
SO, ∆ABE=~ ∆ACF [AAS congrency conditions]
2) By c.p.c.t,
AB= AC
______________
Amrit⭐
1) In traingle ABE & ACF
angle AFC= AEB= 90° [Given]
angle BAC= CAB
& BE= CF
SO, ∆ABE=~ ∆ACF [AAS congrency conditions]
2) By c.p.c.t,
AB= AC
______________
Amrit⭐
Answered by
14
Answer:
(i) In ABE and ACF,
A= A [Common]
AEB = AFC = [Given]
BE = CF [Given]
ABE ACF [By ASA congruency]
(ii) Since ABE ACF
BE = CF [By C.P.C.T.]
ABC is an isosceles triangle.
Step-by-step explanation:
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