To solve for \( X \) in the equation \( X = 0.5 \times (16 - 8y) \), follow these steps:

1. Distribute the \( 0.5 \) to both terms inside the parentheses:
   \[
   X = 0.5 \times 16 - 0.5 \times 8y
   \]

2. Simplify the terms:
   \[
   X = 8 - 4y
   \]

Thus, the simplified equation is:
\[
X = 8 - 4y
\]

Would you like further details or clarification on this process?

Here are 5 related questions for further practice:
1. If \( X = 3 \), what is \( y \) in the equation \( X = 8 - 4y \)?
2. How would you solve for \( y \) in the equation \( X = 8 - 4y \)?
3. What happens to \( X \) as \( y \) increases in \( X = 8 - 4y \)?
4. How would the solution change if the coefficient 0.5 was replaced by another number?
5. How do you plot the equation \( X = 8 - 4y \) on a graph?

**Tip:** Always distribute constants carefully before simplifying the terms in an equation.

Learn how to solve the linear equation X = 0.5(16 - 8y) using the distributive property. This algebraic problem is suitable for students in Grades 7-9 and covers essential concepts like simplifying expressions and solving for variables.

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