If a=b^x, b=c^y and c=a^z then prove that xyz=1 #seeclass10 #Algebra

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If a = b^x, b = c^y, c = a^z then prove that xyz = 1If a = b^x, b = c^y, c = a^z then prove that xyz = 1
If a^x=b,b^y=c & c^z=a, prove that xyz=1.| indices | class10If a^x=b,b^y=c & c^z=a, prove that xyz=1.| indices | class10
If a^x=bc, b^x=ca and c^x=ab, then prove that: xyz=x+y+z+2.If a^x=bc, b^x=ca and c^x=ab, then prove that: xyz=x+y+z+2.
If 𝒂 = 𝒃^𝒙, 𝒃 = 𝒄^𝒚 𝒂𝒏𝒅 𝒄 = 𝒂^𝒛, prove that xyz = 1.If 𝒂 = 𝒃^𝒙, 𝒃 = 𝒄^𝒚 𝒂𝒏𝒅 𝒄 = 𝒂^𝒛, prove that xyz = 1.
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if a^x=b, b^y=c, c^z=a, then show that xyz=1.if a^x=b, b^y=c, c^z=a, then show that xyz=1.
If a^x = b, b^y = c and c^z = 1. Then proof that xyz = 1.If a^x = b, b^y = c and c^z = 1. Then proof that xyz = 1.
If a^x = b , b^y= c and c^z= a then prove that xyz= 1 | icse class 9 maths solutions | exponentsIf a^x = b , b^y= c and c^z= a then prove that xyz= 1 | icse class 9 maths solutions | exponents