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I see you've uploaded an image containing a geometry problem that seems to involve the division of a line segment based on a specific ratio. There are also coordinates for the points involved.

Let's break down the problem:

1. It looks like there is a graph showing a line segment with two points labeled \( A \) and \( B \), and the line is intersected by some other point (likely \( C \)), where the line is to be divided.
2. The problem likely asks for the coordinates of point \( C \) when the line segment \( AC \) is in a specific ratio to \( CB \).

There are two specific ratios mentioned:
- \( AC:CB = 1:2 \)
- \( AC:CB = 4:3 \)

I will need to calculate the coordinates of point \( C \) for both ratios using the section formula for internal division of a line segment.

Would you like me to begin solving the problem for the first ratio \( AC:CB = 1:2 \)?

The problem involves determining the coordinates of a point C that divides a line segment AB into specific ratios, such as AC:CB = 1:2 and AC:CB = 4:3.

Solve how to find the coordinates of point C that divides line segment AB into ratios 1:2 and 4:3 using the section formula. This geometry problem focuses on coordinate geometry and internal division of a line segment, suitable for students in Grades 9-10.

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