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In the triangle \(XYZ\), we are asked to find the size of angle \(YXZ\). The side lengths given are:

- \(XY = 8 \, \text{cm}\),
- \(XZ = 20 \, \text{cm}\).

Since these are two sides of a triangle and no information about the third side or other angles is given, we can attempt to solve this using the **Law of Cosines** if more information were available about an additional angle or side.

However, if this is intended as a right triangle (based on typical problems), we could alternatively use **trigonometric ratios** like the sine, cosine, or tangent if an angle were provided.

Could you provide more details about whether this is a right triangle or if any additional information is provided about the other angles or sides?

Find the size of angle YXZ in the triangle, where XY = 8 cm and XZ = 20 cm. Give your answer to 3 significant figures.

Solve for the size of angle YXZ in a triangle where XY = 8 cm and XZ = 20 cm using the Law of Cosines or Trigonometric Ratios. Learn step-by-step solutions involving triangle geometry and trigonometric principles, suitable for Grades 9-11.

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