if a^x = (x+y+z)^y , a^y = (x+y+z)^z and a^z = (x+y+z)^x then prove that x+y+z = a
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a^x = (x+y+z)^y , a^y = (x+y+z)^z
a^z = (x+y+z)^x
a^x×a^y×a^z=(x+y+z)^y(x+y+z)^z(x+y+z)^x
a^(x+y+z) =(x+y+z)^x+y+z
a=(x+y+z)^(x+y+z) /(x+y+z)
a=x+y+z
x+y+z = a
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