if x/(y+z)=y/(z+x)=z/(x+y) If so, then prove that the value of each ratio = 1/2
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Answer:
Case-1: If x + y + z 0, then
X+y + Z
Each ratio =x+y+z/ y + 2 + 2 + x + x + y
X+y +z/2y + 22 + 2x
x + y + z/2(y + z + x)
Cancel the common factor (x + y + z)
1 /2 !!
Case-2: If x + y + z = 0, then
y + z = -X
Then, the first ratio =x/y+z
X/-X-
Cancel the common factor -x
= -1
Hence, each ratio = -1.
X/y + z
(= -1
Hence, each ratio = 1.
Thus, the value of each ratio is1/ 2 or - 1.
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