Solve 44=40+(30-xdiv-19-2x)*10

$$44=40+(30-x \div -19-2x) \times 10$$

Solve for x

$$x = \frac{76}{5} = 15\frac{1}{5} = 15.2$$

Steps for Solving Linear Equation

Multiply both sides of the equation by -19.

$$-836=-760-19\left(30-\frac{x}{-19}-2x\right)\times 10$$

Combine -\frac{x}{-19} and -2x to get -\frac{37}{19}x.

$$-836=-760-19\left(30-\frac{37}{19}x\right)\times 10$$

Multiply -19 and 10 to get -190.

$$-836=-760-190\left(30-\frac{37}{19}x\right)$$

Use the distributive property to multiply -190 by 30-\frac{37}{19}x.

$$-836=-760-5700-190\left(-\frac{37}{19}\right)x$$

Express -190\left(-\frac{37}{19}\right) as a single fraction.

$$-836=-760-5700+\frac{-190\left(-37\right)}{19}x$$

Multiply -190 and -37 to get 7030.

$$-836=-760-5700+\frac{7030}{19}x$$

Divide 7030 by 19 to get 370.

$$-836=-760-5700+370x$$

Subtract 5700 from -760 to get -6460.

$$-836=-6460+370x$$

Swap sides so that all variable terms are on the left hand side.

$$-6460+370x=-836$$

Add 6460 to both sides.

$$370x=-836+6460$$

Add -836 and 6460 to get 5624.

$$370x=5624$$

Divide both sides by 370.

$$x=\frac{5624}{370}$$

Reduce the fraction \frac{5624}{370} to lowest terms by extracting and canceling out 74.

$$x=\frac{76}{5}$$