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in Constructions by (15 points)
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\( \triangle A B C \sim \triangle L M N \). In \( \triangle A B C, A B=5.5 cm, B C=6 cm, C A=4.5 cm \). Construct \( \triangle A B C \) and \( \triangle L M N \) such that \( \frac{B C}{M N}=\frac{5}{4} \)

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by (18.5k points)

Construct ∆ABC such that AB = 5.5 cm, BC = 6 cm and CA = 4.5 cm. 
∆ABC and ∆LMN are similar.

∆ABC and ∆LMN are similar

Therefore, their corresponding sides are proportional.

corresponding sides are proportional

corresponding sides are proportional

In ∆ABC, AB = 5.5 cm, BC = 6 cm, CA = 4.5 cm

Now, construct ∆LMN such that LM = 4.4 cm, MN = 4.8 cm and NL = 3.6 cm.

construct ∆LMN

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