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yeah i dont understand this sorry
@imqwerty
we have been given\[\frac{ x }{ a }=\frac{ y }{ b }=\frac{ z }{ c }\]and we have to prove\[\frac{ x^3 }{ a ^3} \times\frac{ y^3 }{ b^3 }+\frac{ z }{ c }=\frac{ xyz }{ abc }\]right?
correction-\[\frac{ z^3 }{ c^3}\]
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thats really confusing
yes @imqwerty
ok :)
Suppose\[\frac{ x }{ a }=\frac{ y }{ b }=\frac{ z }{ c }=\alpha\]so we have to prove\[\alpha^3 \times \alpha^2+\alpha^3=\alpha^3\]but we have\[\alpha^3(\alpha^3+1)=\alpha^3\]\[\alpha^3+1=1\]\[\alpha =0\]clearly the ques has some fault or something its not general it will hold true only if x=y=z=0
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