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The given equation is \( 7y - 6x - 21 = 0 \), which represents the line AB. The problem asks to determine the coordinates of point A.

Unfortunately, based on just the equation provided, there is not enough specific information to determine the exact coordinates of point A. To find a specific point like \( A \), we typically need more information such as:

1. One of the coordinates (e.g., the x-coordinate or y-coordinate of \( A \))
2. The fact that \( A \) is a specific point on the axis (like an intercept)
3. The coordinates of another point on the line (point \( B \) or another condition)

Without additional information, we cannot pinpoint the exact coordinates of point A directly from the equation alone.

Would you like more details on how to work with the line equation? Here are 5 related questions:

1. How do you find the intercepts of a line from its equation?
2. Can you find the slope of the line represented by \( 7y - 6x - 21 = 0 \)?
3. What is the process of converting a line equation into slope-intercept form?
4. How can you determine the distance between two points on a line?
5. How do you check if a point lies on the line given its equation?

**Tip:** If you're ever working with a line equation, converting it into the slope-intercept form \( y = mx + b \) can often make solving problems easier.

The equation of AB is 7y - 6x - 21 = 0. State the coordinates of A.

Learn how to find the coordinates of a point on the line with the equation 7y - 6x - 21 = 0. This exercise covers linear algebra concepts, slope-intercept form, and standard form, suitable for Grades 8-10.

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