To convert the equation $X = 5y - 7$ into the standard form $Ax + By = C$, follow these steps:

1. Identify the variables and constants:

   • The equation given is $X = 5y - 7$.

2. Rearrange the equation to isolate the terms involving $x$ and $y$ on one side and the constant on the other side:

   • Since $X$ is equivalent to $x$ in the standard form, the equation becomes: $x = 5y - 7$

3. Move all the terms involving variables to one side of the equation:

   • Subtract $5y$ from both sides to get: $x - 5y = -7$

Now, the equation is in the standard form $Ax + By = C$, where:

• $A = 1$
• $B = -5$
• $C = -7$

So, the standard form of the equation is: $x - 5y = -7$

Would you like more details or have any questions?

Here are some related questions:

1. How to convert a quadratic equation into standard form?
2. What is the significance of the standard form $Ax + By = C$?
3. How to graph the equation $x - 5y = -7$?
4. What is the slope of the line represented by $x - 5y = -7$?
5. How to find the x-intercept and y-intercept of the equation $x - 5y = -7$?
6. How to determine if two lines are parallel using their equations?
7. How to convert the standard form of a line to slope-intercept form?
8. What are the applications of the standard form $Ax + By = C$ in real life?

Tip: When converting equations to different forms, always keep track of the coefficients and constants to ensure accuracy.