If xyz=1 prove that (1+x+y^-1) ^-1+ (1+y+z^-1) ^-1+ (1+z+x^-1)^-1=1

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11. If xyz=1 then show that` (1+ x+ y^-1)^-1+ (1+y +z^-1)^-1+ (1+ z+x^-1)^- 1=1` 11. If xyz=1 then show that` (1+ x+ y^-1)^-1+ (1+y +z^-1)^-1+ (1+ z+x^-1)^- 1=1`
If xyz = 1, prove that: 1/(1 + x + y^-1) + 1/(1 + y + z^-1) + 1/(1 + z + x^-1) = 1 If xyz = 1, prove that: 1/(1 + x + y^-1) + 1/(1 + y + z^-1) + 1/(1 + z + x^-1) = 1
If xyz=1, then prove that (1+x+y^-1)^-1 + (1+y+z^-1)^-1 + (1+z+y^-1)^-1 = 1. If xyz=1, then prove that (1+x+y^-1)^-1 + (1+y+z^-1)^-1 + (1+z+y^-1)^-1 = 1.
If xyz+1=0 then prove that 1/1-Z-X^-1 + 1/1-X-Y^-1 + 1/1-Y-Z^-1 =1 (CLASS 9/10 IMPORTANT QUESTION) If xyz+1=0 then prove that 1/1-Z-X^-1 + 1/1-X-Y^-1 + 1/1-Y-Z^-1 =1 (CLASS 9/10 IMPORTANT QUESTION)
If xyz=1 then show that (1+x+y^-1)^-1+ (1+y+z^-1)^-1+ (1+z+x^-1)^-1=1 // Mathematics class-9 If xyz=1 then show that (1+x+y^-1)^-1+ (1+y+z^-1)^-1+ (1+z+x^-1)^-1=1 // Mathematics class-9
If XYZ = 1 then prove that (1+x+y^1) ^-1 + (1+y+z^1) ^-1 + (1+z+x^1) ^-1 = 1 If XYZ = 1 then prove that (1+x+y^1) ^-1 + (1+y+z^1) ^-1 + (1+z+x^1) ^-1 = 1
11c) If xyz = 1 , then show that (1+x +y^-1)^-1 + (1+y+z^-1)^-1 + (1+z+ x^-1)^-1 = 1 11c) If xyz = 1 , then show that (1+x +y^-1)^-1 + (1+y+z^-1)^-1 + (1+z+ x^-1)^-1 = 1
Prove using properties of determinant problem 1 Prove using properties of determinant problem 1