https://file.aiquickdraw.com/mathbot/file/1729903714977g2lt00la.jpg

The image shows two equations:

1. \( 1.5 = R(0.5) \)
2. \( 1.5 = 0.5R \)

Both equations essentially mean the same thing, where \( R \) represents a variable. We can solve for \( R \) as follows:

Starting with \( 1.5 = R(0.5) \):
\[
R = \frac{1.5}{0.5} = 3
\]

Thus, the solution for \( R \) is 3.

Would you like further details or have any questions?

Here are five related questions for further exploration:
1. How can we interpret the result when solving \( R = \frac{1.5}{0.5} \)?
2. What happens if the equation is modified to \( 1.5 = R(0.75) \)?
3. How can this type of equation be represented graphically?
4. What is the difference between solving \( R(0.5) = 1.5 \) and \( R + 0.5 = 1.5 \)?
5. How can such an equation be applied to real-world problems?

**Tip:** When solving for a variable, ensure that the operations used are valid and applied to both sides of the equation equally.

1.5 = R(0.5) and 1.5 = 0.5R. Solve for R.

Learn how to solve the linear equation 1.5 = R(0.5) by isolating the variable R. This step-by-step guide demonstrates the process of dividing both sides by 0.5 to find the solution, with explanations for students in Grades 6-8.

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