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

The following statements are true by definition:

The side opposite ∠L is NM.

The side opposite ∠N is ML.

The side opposite to the angle should not contain any letter of that side.

The following statements are not essentially true because we have no idea if triangle LNM is a right triangle (if it is, then we do not know what the hypotenuse is):

The hypotenuse is NM.

The hypotenuse is LN.

The following statements are not true:

The side adjacent ∠L is NM.

The side adjacent ∠N is ML.

They are not true because the side adjacent to an angle should have its letter on the side. For example, the side adjacent to ∠L should be LN or LM and for ∠N it should be NM or NL.

According the diagram given the correct statements are: The hypotenuse is LN; The side opposite is NM and The side opposite to is ML.

Given :

Triangle LNM.

Acccording to the given triangle (attached below):

Therefore, the correct statements are: The hypotenuse is LN; The side opposite is NM and The side opposite to is ML.

For more information, refer the link given below:

link

x is variable or an unknown value to find

example:

2x = 5 which means x = 3

f(2x−x2)=−3x2+6x−1

step-by-step explanation:

set up the composite function and evaluate.

f(2x−x2)=−3x2+6x−1