consider $ \triangle lnm $.
which statements are true for triangle lnm? check all that apply.
$ \square $ the side opposite $ \angle l $ is $ \overline{nm} $.
$ \square $ the side opposite $ \angle n $ is $ \overline{ml} $.
$ \square $ the hypotenuse is $ \overline{nm} $.
$ \square $ the hypotenuse is $ \overline{ln} $.
$ \square $ the side adjacent $ \angle l $ is $ \overline{nm} $.
$ \square $ the side adjacent $ \angle n $ is $ \overline{ml} $.

Question

Accepted Answer

# Explanation:
## Step1: Analyze side opposite to ∠L
In $\triangle LNM$, the side opposite $\angle L$ is $NM$. Because in a triangle, the side opposite an angle is the one that does not form the angle.

## Step2: Analyze side opposite to ∠N
The side opposite $\angle N$ is $ML$. Using the same logic as above.

## Step3: Analyze hypotenuse
In a right - triangle ($\angle M = 90^{\circ}$), the hypotenuse is the side opposite the right angle. The hypotenuse is $LN$ (not $NM$).

## Step4: Analyze side adjacent to ∠L
The side adjacent to $\angle L$ is $ML$ (not $NM$). Adjacent side forms the angle along with the hypotenuse.

## Step5: Analyze side adjacent to ∠N
The side adjacent to $\angle N$ is $ML$. Since in $\angle N$, the sides forming the angle are $MN$ and $LN$, and the non - hypotenuse non - opposite side (for the purpose of adjacent in a right - triangle context) among the two non - hypotenuse sides is $ML$ (if we consider the angle - side relationships in a right - triangle).

# Answer:
The side opposite $\angle L$ is $\overline{NM}$, The side opposite $\angle N$ is $\overline{ML}$, The hypotenuse is $\overline{LN}$, The side adjacent $\angle N$ is $\overline{ML}$

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QUESTION IMAGE

Question

Explanation:

Step1: Analyze side opposite to ∠L

Step2: Analyze side opposite to ∠N

Step3: Analyze hypotenuse

Step4: Analyze side adjacent to ∠L

Step5: Analyze side adjacent to ∠N

Answer: