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If `a/(1-a)+b/(1-b)+c/(1-c)=1`. then the value of `1/(1-a)+1/(1-b)+1/(1-c)` is
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0:02:00
If `a/(1-a)+b/(1-b)+c/(1-c)=1`. then the value of `1/(1-a)+1/(1-b)+1/(1-c)` is
0:08:21
If abc=1 then find the value of 1/a+b+c^-1 + 1/a+b^-1 + 1/1+c+a^-1.
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if `a+1/b = b + 1/c = c+1/a` (where `a!= b!=c)` then abc is equal to ?
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'If `a b c=1,`show that`1/(1+a+b^(-1))+1/(1+b+c^(-1))+1/(1+c+a^(-1))=1`'
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If `1/a+1/b+1/c =1 and abc =2` then find `ab^2c^2+a^2bc^2+a^2b^2c` is
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If `a/b+b/a=1,` then `a^3+b^3=?` (a)`1` (b) `-1` (c) `1/2` (d) 0
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