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bill s
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If you are willing to assume that the parameters are real valued:

FindInstance[x + y - Log[z + a] (b + c) \[Element] Reals, {x, y, z, a, b, c} \[Element] Reals]

Or you can get a fuller account:

Reduce[x + y - Log[z + a] (b + c) \[Element] Reals, {x, y, z, a, b, c} \[Element] Reals]

If you are willing to assume that the parameters are real valued:

FindInstance[x + y - Log[z + a] (b + c) \[Element] Reals, {x, y, z, a, b, c} \[Element] Reals]

If you are willing to assume that the parameters are real valued:

FindInstance[x + y - Log[z + a] (b + c) \[Element] Reals, {x, y, z, a, b, c} \[Element] Reals]

Or you can get a fuller account:

Reduce[x + y - Log[z + a] (b + c) \[Element] Reals, {x, y, z, a, b, c} \[Element] Reals]
Source Link
bill s
  • 69.7k
  • 4
  • 103
  • 198

If you are willing to assume that the parameters are real valued:

FindInstance[x + y - Log[z + a] (b + c) \[Element] Reals, {x, y, z, a, b, c} \[Element] Reals]