11 answers
To solve the equation \( x - 7 = 1 \) for \( x \), you need to isolate \( x \).
You can do this by adding 7 to both sides of the equation:
\[ x - 7 + 7 = 1 + 7 \]
This simplifies to:
\[ x = 8 \]
Therefore, the number that should be added to both sides of the equation is 7.
To solve the equation \( x - 7 = 1 \), you need to isolate \( x \). Here are the steps:
Start with the equation: \[ x - 7 = 1 \]
Add 7 to both sides: \[ x - 7 + 7 = 1 + 7 \]
This simplifies to: \[ x = 8 \]
Thus, the solution for the equation \( x - 7 = 1 \) is \( x = 8 \).
The solution to the equation \( x - 7 = 1 \) is \( x = 8 \).
I apologize if there was any confusion, but the solution to the equation \( x - 7 = 1 \) is indeed \( x = 8 \).
To clarify the steps:
Starting with the equation: \[ x - 7 = 1 \]
To isolate \( x \), you add 7 to both sides: \[ x - 7 + 7 = 1 + 7 \] This simplifies to: \[ x = 8 \]
If you believe there is an error or if there is something specific you'd like me to clarify, please let me know!
The equation \( x - 7 = 1 \) can only be solved for \( x \) to yield a single unique solution, which is \( x = 8 \).
If you are looking for a different form of this equation or perhaps a general idea of equations that could have different solutions, we could create variations:
Different equations, such as \( x + 5 = 1 \), would have a different solution:
Alternatively, you might consider an equation like \( x - 7 = 2 \), which would yield \( x = 9 \).
However, if you are specifically asking about altering the original equation \( x - 7 = 1 \) to derive different solutions, that changes the problem.
If you have a specific condition or variation in mind, please let me know!
The only solution to the equation \( x - 7 = 1 \) is \( x = 8 \). This is the correct and sole answer based on the given equation. If you have a different equation or a different context in mind, please provide that so I can assist you accordingly.
