What is the answer to 4(x+2)-{3(x-1)-[5(1-x)-6x]}2=[3(x-4)+1]2 ?

The answer to 4(x+2)-{3(x-1)-[5(1-x)-6x]}2=[3(x-4)+1]2 is x= 23/15

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4(x+2)-{3(x-1)-[5(1-x)-6x]}2=[3(x-4)+1]2

4 (x + 2) - {3 (x - 1) - [5 (1 - x) - 6 x]} 2 = [3 (x - 4) + 1] 2

x = \frac{23}{15}

Decimal Notation

x = 1.53333 \dots

Solution steps

4 (x + 2) - {3 (x - 1) - [5 (1 - x) - 6 x]} \cdot 2 = [3 (x - 4) + 1] \cdot 2

Expand

4 (x + 2) - (3 (x - 1) - (5 (1 - x) - 6 x)) \cdot 2 : - 24 x + 24

Expand

(3 (x - 4) + 1) \cdot 2 : 6 x - 22

- 24 x + 24 = 6 x - 22

Move

24

to the right side

- 24 x = 6 x - 46

Move

6 x

to the left side

- 30 x = - 46

Divide both sides by

- 30

x = \frac{23}{15}

3 (m + 1.5) = 1.5 (2 m + 3)

a, an = 3 n - 2

x, 6 y + 1 = 9 x

4 x = \frac{1}{3}

y, x + 2 y - 4 = 0

What is the answer to 4(x+2)-{3(x-1)-[5(1-x)-6x]}2=[3(x-4)+1]2 ?
The answer to 4(x+2)-{3(x-1)-[5(1-x)-6x]}2=[3(x-4)+1]2 is x= 23/15
Solve for x: 4(x+2)-{3(x-1)-[5(1-x)-6x]}2=[3(x-4)+1]2
The solution is x= 23/15