What value will complete the set of equations 153x−9−4=12and x≠_____?(1 point)

1 answer

To find the value that completes the equation \( 153x - 9 - 4 = 12 \), we first simplify the equation.

Starting with the equation:

\[ 153x - 9 - 4 = 12 \]

Combine like terms on the left side:

\[ 153x - 13 = 12 \]

Next, isolate \( 153x \) by adding 13 to both sides:

\[ 153x = 12 + 13 \]

\[ 153x = 25 \]

Now, divide both sides by 153 to solve for \( x \):

\[ x = \frac{25}{153} \]

Now we need to identify the value that \( x \) cannot take. The equation is linear and will hold for all real numbers except for values that make any denominator in the original context zero. However, since there are no denominators in our simplified equation or any restrictions on \( x \) that we've encountered, the main restriction typically applies in contexts involving denominators or square roots.

For the stated problem where \( x \neq \ldots \), we don't have any specific values that make the equation undefined. Therefore, \( x \) can take on any real number except any value where contextually, the logic of your specific problem might imply a restriction, which could be a specific value or condition not provided in the given equations.

If you are looking for a generalized answer considering the nature of such equations typically, we can say:

\[ x \neq \text{undefined values from original contexts} \]

But since no specific issues arose that prevent evaluating \( x \), it would lead to:

\[ x \neq \text{any value making the equation undefined}. \]

In a general sense, you could put:

\[ x \neq 0 \quad \text{(if we were dealing with divisibility contexts)} \]

But since this was not derived from the equation itself, the complete answer here needs additional context to specify restrictions if any.

Thus a final omission would be that the scenario as presented does not provide a specific \( x \neq \text{something} \). If the question expects a singular numerical placeholder, the assignment of any non-restricted context could lead to a conclusion of \( 0 \). But really, \( 153x - 9 - 4 = 12 \) does not inherently restrict \( x \) in standard solutions without additional context or clauses.

Do check if any specific restrictions or contexts to this equation were indicated elsewhere in your setup.

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