in triangle ABC if r¹=8,r²=12,r³=24 then find the value of sinB
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Answer:
16
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Step-by-step explanation:
In Triangle ABC, r1=8,r2=12,r3=24
1/r = 1/r1 + 1/r2 + 1/r3
1/r = 1/8 + 1/12 + 1/24
1/r = 3+2+1/24
1/r = 1/4
r = 4
= square root rr1 r2 r3 = square root 4*8*12*24 = 96
r = /s = 96/s
96/s = 4
S = 24
r1 = /s-a = 96/24-a = 8
96/24-a = 8
12 = 24-a
a = 12
Similarly using r2 = 96/24-b=12 and r3 = 96/24-c
we get b = 16
c = 20
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