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consider △lnm. which statements are true for triangle lnm? check all th…

Question

consider △lnm. which statements are true for triangle lnm? check all that apply. the side adjacent ∠n is ml. the side adjacent ∠l is nm. the hypotenuse is ln. the hypotenuse is nm. the side opposite ∠n is ml. the side opposite ∠l is nm.

Explanation:

Step1: Recall right - triangle definitions

In a right - triangle, the hypotenuse is the side opposite the right - angle. In right - triangle $\triangle LNM$ with right - angle at $M$, the hypotenuse is $LN$.

Step2: Recall opposite and adjacent side definitions

The side opposite an angle in a right - triangle is the non - hypotenuse side that does not form the angle. The side adjacent to an angle is the non - hypotenuse side that forms the angle.
For $\angle N$, the side opposite $\angle N$ is $ML$ and the side adjacent to $\angle N$ is $NM$.
For $\angle L$, the side opposite $\angle L$ is $NM$ and the side adjacent to $\angle L$ is $ML$.

Answer:

The hypotenuse is $LN$.
The side opposite $\angle N$ is $ML$.
The side opposite $\angle L$ is $NM$.