please and thank you! In the figure below, \( \triangle ABC \sim \triangle YXZ \).Find \(\tan X\), \(\cos X\), and \(\sin X\).Round your answers to the nearest hundredth.**Details of the Triangles:**- **Triangle \(ABC\):** - Side \(AB = 40.6\) - Side \(BC = 28\) - Side \(CA = 29.4\) - Angle \(C\) is a right angle (\(90^\circ\)).- **Triangle \(YXZ\):** - Angle \(Z\) is a right angle (\(90^\circ\)). - Triangle is similar to \(\triangle ABC\), meaning corresponding angles are equal and sides are proportional.The task is to calculate the trigonometric ratios for angle \(X\) using the properties of similar triangles. The image displays a box containing three mathematical equations, each with placeholders for values:1. \( \tan X = \_\_ \)2. \( \cos X = \_\_ \)3. \( \sin X = \_\_ \)Each equation represents a fundamental trigonometric function, providing an area to input specific values for further computation or illustration.

Name: please and thank you! In the figure below, \( \triangle ABC \sim \tria
Uploaded: 2024-03-20T07:07:37.000Z
Channel: Bartleby
Description: please and thank you! In the figure below, \( \triangle ABC \sim \triangle YXZ \).Find \(\tan X\), \(\cos X\), and \(\sin X\).Round your answers to the nearest hundredth.**Details of the Triangles:**- **Triangle \(ABC\):** - Side \(AB = 40.6\) - Si