What is the answer to sqrt(b)(x+4)=3(x+10) ?

The answer to sqrt(b)(x+4)=3(x+10) is x=((30-4sqrt(b))(sqrt(b)+3))/(b-9);\quad b\ne 9

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sqrt(b)(x+4)=3(x+10)

b (x + 4) = 3 (x + 10)

x = \frac{( 30 - 4 b ) ( b + 3 )}{b - 9}; b \neq = 9

Solution steps

b (x + 4) = 3 (x + 10)

Expand

b (x + 4) : b x + 4 b

Expand

3 (x + 10) : 3 x + 30

b x + 4 b = 3 x + 30

Move

4 b

to the right side

b x = 3 x + 30 - 4 b

Move

3 x

to the left side

b x - 3 x = 30 - 4 b

Factor

b x - 3 x : x (b - 3)

x (b - 3) = 30 - 4 b

Divide both sides by

b - 3; b \neq = 9

x = \frac{( 30 - 4 b ) ( b + 3 )}{b - 9}; b \neq = 9

\frac{6 x}{7} + \frac{4 ( x - 2 )}{14} - \frac{2 ( x + 2 )}{7} = 9

7 u + 2 = 5 u + 26

z = \frac{( 3 - i ) ^{6} ( - 1 - i ) ^{12}}{( 2 + 2 i ) ^{8}}

\frac{x + 2}{6} - \frac{x}{2} = 3

(x \cdot 70) - (x \cdot 10) - (360850 + (x \cdot 10)) = 37500

What is the answer to sqrt(b)(x+4)=3(x+10) ?
The answer to sqrt(b)(x+4)=3(x+10) is x=((30-4sqrt(b))(sqrt(b)+3))/(b-9);\quad b\ne 9