M R 3 5 4 N 6 6 2 S 7 ALMN

Question

asked Nov 28, 2023 193k views

2 Answers

Ayyoudy · Answer 1 · 2023-12-04T15:12:37+0000

Answer:

The two triangles are "not similar"

$\begin{gathered} (LN)/(QS)=(6)/(7) \\ (LM)/(QR)=(5)/(6) \\ (MN)/(RS)=(3)/(4) \\ so; \\ (LN)/(QS)\\e(LM)/(QR)\\e(MN)/(RS) \end{gathered}$

Step-by-step explanation:

We want to confirm if the given triangles are similar.

For them to be similar, the ratio of their corresponding sides must be equal.

Given;

$\begin{gathered} LN=6 \\ LM=5 \\ MN=3 \\ QS=7 \\ QR=6 \\ RS=4 \end{gathered}$

Let's now confirm if the ratio of their corresponding sides are equal.

$\begin{gathered} (LN)/(QS)=(6)/(7) \\ (LM)/(QR)=(5)/(6) \\ (MN)/(RS)=(3)/(4) \\ so; \\ (LN)/(QS)\\e(LM)/(QR)\\e(MN)/(RS) \end{gathered}$

Therefore, the two triangles are "not similar"