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Sub. by removing a factor of 1 14bc/b^2-c^2-b-c/b+c
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\[\frac{14bc}{b^2}-\frac{c^2}{-b}-\frac{-c}{b+c}\]Right?
than denominator is: \[-b^3(b+c)\]
the problem is that the expression can be interpreted in different ways
\[\frac{[14bc*(-b(b+c]-[c^2*(b^2(b+c)]-[c*b^2*-b]}{b^2*(-b)*(b+c)}\]
\[\frac{[14bc*(-b^2-bc)]-[c^2*(b^3+b^2c)]-[-cb^3]}{-b^3(b+c)}\]
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\[\frac{[-14b^3c-14b^2c]-[c^2b^3+b^2c^3]+cb^3}{-b^3(b+c)}\]
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