What is expand 2(n^2+1)(dm)/(dn)+6nm ?

The solution to expand 2(n^2+1)(dm)/(dn)+6nm is 2n^2(dm)/(dn)+2(dm)/(dn)+6nm

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expand 2(n^2+1)(dm)/(dn)+6nm

expand

2 (n^{2} + 1) \frac{d m}{d n} + 6 nm

2 n^{2} \frac{d m}{d n} + 2 \frac{d m}{d n} + 6 nm

Solution steps

2 (n^{2} + 1) \frac{d m}{d n} + 6 nm

Expand

2 \frac{d m}{d n} (n^{2} + 1) : 2 n^{2} \frac{d m}{d n} + 2 \frac{d m}{d n}

= 2 n^{2} \frac{d m}{d n} + 2 \frac{d m}{d n} + 6 nm

- \frac{4}{7 ( x ^{2} + 2 h x + h ^{2} )}

\frac{20 ( x ^{2} + 256 )}{x}

(x - 3) (\cdot + 2)

- \frac{3 ( 3 + 1 )}{2}

e (x - 2)

What is expand 2(n^2+1)(dm)/(dn)+6nm ?
The solution to expand 2(n^2+1)(dm)/(dn)+6nm is 2n^2(dm)/(dn)+2(dm)/(dn)+6nm