What is the answer to 2(4)=(2q)/((-4+1)(-4-3)) ?

The answer to 2(4)=(2q)/((-4+1)(-4-3)) is q=84

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2(4)=(2q)/((-4+1)(-4-3))

2 (4) = \frac{2 q}{( - 4 + 1 ) ( - 4 - 3 )}

q = 84

Solution steps

2 (4) = \frac{2 q}{( - 4 + 1 ) ( - 4 - 3 )}

Switch sides

\frac{2 q}{( - 4 + 1 ) ( - 4 - 3 )} = 2 (4)

Remove parentheses:

(a) = a

\frac{2 q}{( - 4 + 1 ) ( - 4 - 3 )} = 2 \cdot 4

Multiply the numbers:

2 \cdot 4 = 8

\frac{2 q}{( - 4 + 1 ) ( - 4 - 3 )} = 8

Multiply both sides by

(- 4 + 1) (- 4 - 3)

2 q = 168

Divide both sides by

2

q = 84

2 k - 1 = k - 5 + 3 k

- 18 = m + 12

\frac{x + 1}{5} = \frac{3 x - 9}{2}

t, l = p r t

n^{2} + 5 lo g_{10} (n) = o (n^{2})

What is the answer to 2(4)=(2q)/((-4+1)(-4-3)) ?
The answer to 2(4)=(2q)/((-4+1)(-4-3)) is q=84
Solve for q: 2(4)=(2q)/((-4+1)(-4-3))
The solution is q=84