1. **State the problem:** Solve for $x$ in the equation $\frac{25991.5}{x} = 0.025$.
2. **Formula and rules:** To solve for $x$ when it is in the denominator, multiply both sides by $x$ to get rid of the fraction, then isolate $x$.
3. **Multiply both sides by $x$:**
$$\frac{25991.5}{\cancel{x}} \times x = 0.025 \times x$$
which simplifies to
$$25991.5 = 0.025x$$
4. **Isolate $x$ by dividing both sides by 0.025:**
$$\frac{25991.5}{\cancel{0.025}} \div \cancel{0.025} = \frac{0.025x}{\cancel{0.025}} \div \cancel{0.025}$$
which simplifies to
$$x = \frac{25991.5}{0.025}$$
5. **Calculate the value:**
$$x = 1039660$$
**Final answer:**
$$x = 1039660$$
Solve For X F12D0E
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