If x=loga(bc), y=logb(ca), z=logc(ab) then prove that x+y+z=xyz-2#class9maths

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x=logbc base a, y=logca base b and z=logab base c then prove that x+y+z=xyz-2 x=logbc base a, y=logca base b and z=logab base c then prove that x+y+z=xyz-2
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.
āĻ˛āĻ—āĻžāĻ°āĻŋāĻĻāĻŽ , āĻĒā§āĻ°āĻ¯āĻŧā§‹āĻ— - 23 , x=loga (bc) , y=log(ca) , z=logc(ab) Prove that, x+y+z = xyz - 2 āĻ˛āĻ—āĻžāĻ°āĻŋāĻĻāĻŽ , āĻĒā§āĻ°āĻ¯āĻŧā§‹āĻ— - 23 , x=loga (bc) , y=log(ca) , z=logc(ab) Prove that, x+y+z = xyz - 2
If a = b^x, b = c^y, c = a^z then prove that xyz = 1 If a = b^x, b = c^y, c = a^z then prove that xyz = 1
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