Solve For X X X When G ( X ) = − 6 G(x) = -6 G ( X ) = − 6 Given The Function Below: G ( X ) = − − 1 + X 4 G(x) = -\frac{-1 + X}{4} G ( X ) = − 4 − 1 + X Show Your Work Here.
Introduction
In this article, we will explore how to solve for in the given function when . This involves substituting the value of into the function and solving for . We will break down the steps involved in solving this problem and provide a clear explanation of each step.
Step 1: Substitute the Value of into the Function
To solve for , we need to substitute the value of into the function. In this case, we are given that . So, we will substitute for in the function.
Step 2: Simplify the Equation
After substituting the value of into the function, we will simplify the equation to isolate . This involves multiplying both sides of the equation by the denominator and then solving for .
Step 3: Solve for
Once we have simplified the equation, we will solve for . This involves isolating on one side of the equation and then solving for its value.
Step 4: Check the Solution
After solving for , we will check our solution to make sure it is correct. This involves plugging the value of back into the original equation to see if it is true.
Step 5: Conclusion
In this article, we have solved for in the function when . We have broken down the steps involved in solving this problem and provided a clear explanation of each step.
Solving the Equation
To solve the equation, we will start by substituting the value of into the function.
Substituting the Value of
Multiplying Both Sides by 4
Adding 1 to Both Sides
Checking the Solution
To check our solution, we will plug the value of back into the original equation.
Since , our solution is correct.
Conclusion
In this article, we have solved for in the function when . We have broken down the steps involved in solving this problem and provided a clear explanation of each step. The final solution is .
Final Answer
The final answer is .
Additional Information
- The function is a linear function.
- The value of is equal to when .
- To solve for , we need to substitute the value of into the function and then simplify the equation.
Related Topics
- Solving linear equations
- Substituting values into functions
- Simplifying equations
References
Introduction
In our previous article, we solved for in the function when . In this article, we will provide a Q&A section to help clarify any questions or doubts that readers may have.
Q&A
Q: What is the function ?
A: The function is a linear function that takes an input and returns an output .
Q: What is the value of when ?
A: The value of when is .
Q: How do we solve for in the function ?
A: To solve for , we need to substitute the value of into the function and then simplify the equation.
Q: What is the final solution for ?
A: The final solution for is .
Q: How do we check the solution?
A: To check the solution, we need to plug the value of back into the original equation to see if it is true.
Q: What is the significance of the function ?
A: The function is a linear function that can be used to model real-world situations.
Q: What are some related topics to this problem?
A: Some related topics to this problem include solving linear equations, substituting values into functions, and simplifying equations.
Q: Where can I find more information on this topic?
A: You can find more information on this topic by visiting the following websites:
Conclusion
In this article, we have provided a Q&A section to help clarify any questions or doubts that readers may have. We have also provided some related topics and resources for further learning.
Final Answer
The final answer is .
Additional Information
- The function is a linear function.
- The value of is equal to when .
- To solve for , we need to substitute the value of into the function and then simplify the equation.
Related Topics
- Solving linear equations
- Substituting values into functions
- Simplifying equations