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To evaluate the expression \((-64) \div (2^5)\), let’s break it down step-by-step.

1. **Evaluate \(2^5\):**
   \[
   2^5 = 32
   \]

2. **Divide \(-64\) by \(32\):**
   \[
   -64 \div 32 = -2
   \]

Thus, the answer is **\(-2\)**, which corresponds to option **D**.

Would you like further explanation on any step?

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Here are some related questions to practice:

1. Evaluate \((-128) \div (2^6)\).
2. Simplify \( (-32) \div (2^3)\).
3. What is the result of \( (-16) \div (2^4)\)?
4. Calculate \((-256) \div (2^7)\).
5. Evaluate \((-100) \div (2^2)\).

**Tip:** When dividing by a power of two, remember that each increase in exponent doubles the divisor.

Solve the arithmetic problem: Evaluate (-64) ÷ (2^5). This question covers the use of exponents and division to simplify expressions, appropriate for students in Grades 6-8. Find step-by-step guidance on dividing a negative number by a power of two.

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