Expand 2^(2+5): Solving an Exponential Expression

Expand the following equation:

$2^{2+5}=$

To solve this problem, we'll apply the rule for adding exponentials:

• Step 1: Identify the base and the exponents.
  The base is $2$ and the exponents, when added, are $2 + 5$.
• Step 2: Apply the rule for multiplication of powers.
  Using $a^{m+n} = a^m \times a^n$, we have $2^{2+5} = 2^2 \times 2^5$.
• Step 3: Simplify and expand the expression.
  Split the expression into $2^2$ and $2^5$, which is the expanded form based on the power rule.

Therefore, the expanded form of the equation is $2^2 \times 2^5$.