Triangle ABC is similar to triangle FGH.
 

 
What is the value of x in centimeters?
A.10.8 cm
B.22.5 cm
C.8 cm
D.30 cmTriangle ABC is similar to triangle FGH.
 

 


To find the value of \( x \), we need more information, such as the lengths of the corresponding sides of triangles \( \triangle ABC \) and \( \triangle FGH \). Since the triangles are similar, the ratios of their corresponding sides will be equal. 

The formula to use here is:
\[
\frac{AB}{FG} = \frac{BC}{GH} = \frac{AC}{FH}
\]

Without the lengths of at least some of these sides, it's impossible to determine \( x \). Could you provide the side lengths or a diagram with labeled measurements?

### Follow-up Questions:
1. What are the side lengths of triangle \( ABC \) and \( FGH \)?
2. Are there any other measurements or angles given in the problem?
3. Is \( x \) the length of one of the sides, or is it related to a different aspect of the triangles?
4. Are there any ratios provided in the problem statement?
5. Can you upload a photo of the problem if there are diagrams or further details?

**Tip:** In similar triangles, corresponding angles are equal, and corresponding side lengths are proportional. Use these properties to set up equations and solve for unknowns.

Triangle ABC is similar to triangle FGH. What is the value of x in centimeters? A. 10.8 cm B. 22.5 cm C. 8 cm D. 30 cm

Learn how to find the value of x in a problem involving similar triangles ABC and FGH. Using the proportionality of corresponding sides, we break down the solution step-by-step. This problem covers key concepts in geometry, including the triangle similarity theorem and ratio applications. Suitable for students in Grades 8-10.

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