Question

$$m m n = 0 ,$$

Answer

$$w=0,1/(e*If*h*t^2*n^3*m^3*a^3*d*r^2*o*u^2*b*s*c)$$

Solution


Regroup terms.
\[mmmaaannnndrrtttwouubschhIfee=0,then\]
Simplify  \(mmmaaannnndrrtttwouubschhIfee\)  to  \({m}^{3}{a}^{3}{n}^{4}d{r}^{2}{t}^{3}wo{u}^{2}bsc{h}^{2}Ifee\).
\[{m}^{3}{a}^{3}{n}^{4}d{r}^{2}{t}^{3}wo{u}^{2}bsc{h}^{2}Ifee=0,then\]
Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
\[{m}^{3}{a}^{3}{n}^{4}d{r}^{2}{t}^{3}wo{u}^{2}bsc{h}^{2}If{e}^{2}=0,then\]
Regroup terms.
\[If{e}^{2}{m}^{3}{a}^{3}{n}^{4}d{r}^{2}{t}^{3}wo{u}^{2}bsc{h}^{2}=0,then\]
Break down the problem into these 2 equations.
\[If{e}^{2}{m}^{3}{a}^{3}{n}^{4}d{r}^{2}{t}^{3}wo{u}^{2}bsc{h}^{2}=0\]
\[If{e}^{2}{m}^{3}{a}^{3}{n}^{4}d{r}^{2}{t}^{3}wo{u}^{2}bsc{h}^{2}=then\]
Solve the 1st equation: \(If{e}^{2}{m}^{3}{a}^{3}{n}^{4}d{r}^{2}{t}^{3}wo{u}^{2}bsc{h}^{2}=0\).
\[w=0\]
Solve the 2nd equation: \(If{e}^{2}{m}^{3}{a}^{3}{n}^{4}d{r}^{2}{t}^{3}wo{u}^{2}bsc{h}^{2}=then\).
\[w=\frac{1}{eIfh{t}^{2}{n}^{3}{m}^{3}{a}^{3}d{r}^{2}o{u}^{2}bsc}\]
Collect all solutions.
\[w=0,\frac{1}{eIfh{t}^{2}{n}^{3}{m}^{3}{a}^{3}d{r}^{2}o{u}^{2}bsc}\]