Simplify \((-5)\times (-8)\) to \(40\).
\[ENTREFORM\times 4AdmNovaluate\times \frac{-8+40-(-6)}{-3-8+2\times 4}\times 3mks\]
Remove parentheses.
\[ENTREFORM\times 4AdmNovaluate\times \frac{-8+40+6}{-3-8+2\times 4}\times 3mks\]
Simplify \(-8+40\) to \(32\).
\[ENTREFORM\times 4AdmNovaluate\times \frac{32+6}{-3-8+2\times 4}\times 3mks\]
Simplify \(32+6\) to \(38\).
\[ENTREFORM\times 4AdmNovaluate\times \frac{38}{-3-8+2\times 4}\times 3mks\]
Simplify \(2\times 4\) to \(8\).
\[ENTREFORM\times 4AdmNovaluate\times \frac{38}{-3-8+8}\times 3mks\]
Simplify \(-3-8\) to \(-11\).
\[ENTREFORM\times 4AdmNovaluate\times \frac{38}{-11+8}\times 3mks\]
Simplify \(-11+8\) to \(-3\).
\[ENTREFORM\times 4AdmNovaluate\times \frac{38}{-3}\times 3mks\]
Use this rule: \(\frac{a}{b} \times \frac{c}{d}=\frac{ac}{bd}\).
\[\frac{ENTREFORM\times 4AdmNovaluate\times 38\times 3mks}{-3}\]
Take out the constants.
\[\frac{(4\times 38\times 3)vaalutmksENTREFORMAdmNoe}{-3}\]
Simplify \(4\times 38\) to \(152\).
\[\frac{(152\times 3)vaalutmksENTREFORMAdmNoe}{-3}\]
Simplify \(152\times 3\) to \(456\).
\[\frac{456vaalutmksENTREFORMAdmNoe}{-3}\]
Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
\[\frac{456v{a}^{2}lutmksENTREFORMAdmNoe}{-3}\]
Regroup terms.
\[\frac{456ENTREFORMAdmNoev{a}^{2}lutmks}{-3}\]
Move the negative sign to the left.
\[-\frac{456ENTREFORMAdmNoev{a}^{2}lutmks}{3}\]
Simplify \(\frac{456ENTREFORMAdmNoev{a}^{2}lutmks}{3}\) to \(152ENTREFORMAdmNoev{a}^{2}lutmks\).
\[-152ENTREFORMAdmNoev{a}^{2}lutmks\]
-152*ENTREFORM*Ad*mNo*e*v*a^2*l*u*t*m*k*s
