Question

$$\frac { y ^ { \prime } \sin b ^ { x } } { x = \frac { 3 y - 7 } { 2 } }$$

Answer

x=(3*y-7)/(2*kSu*e*m*a*b*j)

Solution


Divide both sides by \(m\).
\[akSubjex=\frac{\frac{3y-7}{2}}{m}\]
Simplify  \(\frac{\frac{3y-7}{2}}{m}\)  to  \(\frac{3y-7}{2m}\).
\[akSubjex=\frac{3y-7}{2m}\]
Divide both sides by \(a\).
\[kSubjex=\frac{\frac{3y-7}{2m}}{a}\]
Simplify  \(\frac{\frac{3y-7}{2m}}{a}\)  to  \(\frac{3y-7}{2ma}\).
\[kSubjex=\frac{3y-7}{2ma}\]
Divide both sides by \(kSu\).
\[bjex=\frac{\frac{3y-7}{2ma}}{kSu}\]
Simplify  \(\frac{\frac{3y-7}{2ma}}{kSu}\)  to  \(\frac{3y-7}{2kSuma}\).
\[bjex=\frac{3y-7}{2kSuma}\]
Divide both sides by \(b\).
\[jex=\frac{\frac{3y-7}{2kSuma}}{b}\]
Simplify  \(\frac{\frac{3y-7}{2kSuma}}{b}\)  to  \(\frac{3y-7}{2kSumab}\).
\[jex=\frac{3y-7}{2kSumab}\]
Divide both sides by \(j\).
\[ex=\frac{\frac{3y-7}{2kSumab}}{j}\]
Simplify  \(\frac{\frac{3y-7}{2kSumab}}{j}\)  to  \(\frac{3y-7}{2kSumabj}\).
\[ex=\frac{3y-7}{2kSumabj}\]
Divide both sides by \(e\).
\[x=\frac{\frac{3y-7}{2kSumabj}}{e}\]
Simplify  \(\frac{\frac{3y-7}{2kSumabj}}{e}\)  to  \(\frac{3y-7}{2kSuemabj}\).
\[x=\frac{3y-7}{2kSuemabj}\]