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to solve \\(5(2^{x + 4}) = 15\\), first divide each side by .

Question

to solve \\(5(2^{x + 4}) = 15\\), first divide each side by .

Explanation:

Identify the coefficient of the exponential term

The given exponential equation is:

$$5(2^{x + 4}) = 15$$

Isolate the exponential expression

To isolate the exponential term \(2^{x + 4}\), we must divide both sides of the equation by its coefficient, which is \(5\):

$$\frac{5(2^{x + 4})}{5} = \frac{15}{5}$$
$$2^{x + 4} = 3$$

Answer:

To solve \(5(2^{x + 4}) = 15\), first divide each side by <blank>5</blank>.