### Problem Statement:Given two similar triangles, ∆ACB and ∆FED, find the value of \( x \).### Diagram:The problem provides two triangles labeled ∆ACB and ∆FED. **Triangle ACB:**- Side AB = \( x + 4.4 \)- Side BC = 9- Side AC = 23.5**Triangle FED:**- Side ED = 22.5- The remaining side lengths and angle measurements are not provided.### Relationship:∆ACB ~ ∆FED (indicating that the triangles ACB and FED are similar).### Instructions:- Identify the proportion between the corresponding sides of the similar triangles.- Use this proportion to find the unknown value \( x \).### Form:There is an input box labeled "Type a number..." where you are expected to enter the value of \( x \).### Actions:- Once you have calculated the value of \( x \), enter it in the provided input field.- Click on the "SUBMIT" button to submit your answer.### Calculation:Since the triangles are similar, the ratio of corresponding sides are equal. Set up a proportion to solve for \( x \).For example,\[\frac{AB}{DE} = \frac{BC}{EF} = \frac{AC}{DF}\]Use this relationship to find \( x \).### Submission:Ensure your answer is a numerical value before submitting.

Name: ### Problem Statement:Given two similar triangles, ∆ACB and ∆FED, fin
Uploaded: 2024-03-20T07:07:12.000Z
Channel: Bartleby
Description: ### Problem Statement:Given two similar triangles, ∆ACB and ∆FED, find the value of \( x \).### Diagram:The problem provides two triangles labeled ∆ACB and ∆FED. **Triangle ACB:**- Side AB = \( x + 4.4 \)- Side BC = 9- Side AC = 23.5**Triangle FED:*