To determine the next best step in solving the equation, we need to consider the current state of the equation and the options provided.
- A. Combine your like terms on each side of the equation - This is typically a good step to take if there are like terms that can be simplified.
- B. Continue to distribute on both sides of the equation - If there are expressions that require distribution (e.g., parentheses), this would be a necessary step.
- C. Use inverse operations to solve for x - This step is usually taken after the equation is simplified and is generally one of the last steps.
Given that the first blank for the code is “3,” it implies that the next best step is likely one of the initial actions before solving directly for x.
If the equation needs simplification or distribution, option B would go before C. However, if you've already simplified and are at a point where you can start isolating the variable, then option C could be appropriate.
In general, without the specific equation, if you're at a stage where you still have terms to combine or distribute, B would usually be the next best step after "3."
If "3" is meant to refer to the first step after some initial work, then option A might be more applicable.
So in a generic form, if you still need to simplify, you should go with B. If everything is already simplified or ready to solve for x, then it is C.
For clarity, in standard practice where you're already short of steps in most equations, I would likely suggest going with:
B. Continue to distribute on both sides of the equation.
If that’s already handled, then A to combine like terms would be next, and once simplified, you would go to C to solve for x.
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