Solve 2x-[11(x-4)+3]=pi

$$2 x - [ 11 ( x - 4 ) + 3 ] = \pi$$

Solve for x

$$x = \frac{41 - \pi}{9} \approx 4.206489705$$

Steps for Solving Linear Equation

Use the distributive property to multiply 11 by x-4.

$$2x-\left(11x-44+3\right)=\pi$$

Add -44 and 3 to get -41.

$$2x-\left(11x-41\right)=\pi$$

To find the opposite of 11x-41, find the opposite of each term.

$$2x-11x-\left(-41\right)=\pi$$

The opposite of -41 is 41.

$$2x-11x+41=\pi$$

Combine 2x and -11x to get -9x.

$$-9x+41=\pi$$

Subtract 41 from both sides.

$$-9x=\pi -41$$

Divide both sides by -9.

$$\frac{-9x}{-9}=\frac{\pi -41}{-9}$$

Dividing by -9 undoes the multiplication by -9.

$$x=\frac{\pi -41}{-9}$$

Divide \pi -41 by -9.

$$x=\frac{41-\pi }{9}$$