https://r2.erweima.ai/mathbot/image/172659732442685544vm2.jpg

The image shows a circle with angles marked inside, and angles on the circumference labeled as expressions involving \(x\).

Here's what we can observe:

- The angle at \(B\) subtended by arc \(BD\) is labeled \(x + 20^\circ\).
- The angle at \(A\) subtended by arc \(AD\) is labeled \(2x + 40^\circ\).
- There is a small angle labeled \( \theta \) (possibly a central angle or inscribed angle).

To proceed, I need to know which angle or value you want to solve for. Are you looking for \(x\), or a specific relationship between the angles?

Would you like to clarify or proceed with solving for a particular unknown?

The image shows a circle with angles marked inside, and angles on the circumference labeled as expressions involving x.

This problem involves solving a geometric diagram with angles in terms of x, using circle theorems and angle properties. The solution demonstrates how to apply the inscribed angle theorem and linear expressions to solve for unknowns. Suitable for students in Grades 8-10.

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