A
B
С
In A ABC, ſi cot = +r2 cot = +r3 cot
2
2
2
otom
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0
Answer:
To prove: r
1
cot
2
A
=r
2
cot
2
B
=r
3
cot
2
C
=s
We know, r
1
=
s−a
S
,r
2
=
s−b
S
,r
2
=
s−c
S
Also, cot
2
A
=
(s−b)(s−c)
s(s−a)
;cot
2
B
=
(s−a)(s−c)
s(s−b)
;cot
2
C
=
(s−a)(s−b)
s(s−c)
Now,
r
1
cot
2
A
=
(s−a)
S
(s−b)(s−c)
s(s−a)
=
(s−a)
s(s−a)(s−b)(s−c)
(s−b)(s−c)
s(s−a)
=s
Similarly, r
2
cot
2
B
=s and r
3
cot
2
C
Step-by-step explanation:
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