Solve 345999=079*28+x*64+left(1-x-079right)32

$$345999 = 079 \cdot 28+x \times 64+ \left( 1-x-079 \right) 32$$

Solve for x

$$x = \frac{345967}{32} = 10811\frac{15}{32} = 10811.46875$$

Steps for Solving Linear Equation

Multiply 0 and 79 to get 0.

$$345999=0\times 28+x\times 64+\left(1-x-0\times 79\right)\times 32$$

Multiply 0 and 28 to get 0.

$$345999=0+x\times 64+\left(1-x-0\times 79\right)\times 32$$

Multiply 0 and 79 to get 0.

$$345999=0+x\times 64+\left(1-x-0\right)\times 32$$

Anything plus zero gives itself.

$$345999=x\times 64+\left(1-x-0\right)\times 32$$

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

$$x\times 64+\left(1-x-0\right)\times 32=345999$$

Reorder the terms.

$$32\left(-x+1\right)+64x=345999$$

Use the distributive property to multiply 32 by -x+1.

$$-32x+32+64x=345999$$

Combine -32x and 64x to get 32x.

$$32x+32=345999$$

Subtract 32 from both sides.

$$32x=345999-32$$

Subtract 32 from 345999 to get 345967.

$$32x=345967$$

Divide both sides by 32.

$$x=\frac{345967}{32}$$