Is LNM =(~) OQP? If so, name the postulate that applies.

Answers

Answer 1

Answer:

Answer:

The postulate that applied if $\triangle L N M \cong \triangle O Q P$ is an option (b) Congruent -ASA.

Step-by-step explanation:

What is Congruent -ASA?

By the Congruent -ASA rule, two angles in one triangle are congruent with two angles in a second triangle, and if the sides included in both triangles are also congruent, then the triangles are congruent.

Determine the postulate if $\triangle L N M \cong \triangle O Q P$ :

Given:

$&\overline{\mathrm{LM}} \cong \overline{\mathrm{OP}} \n$

$&\overline{\mathrm{MN}} \cong \overline{\mathrm{PQ}} \n$

$&\angle \mathrm{M} \cong \angle \mathrm{P}$

Here, the answer is obvious from the question,

$\angle \mathrm{M}$ is LM and MN's Angle.

$\angle P$ is PQ and PO's Angle.

Hence, it is ASA.

So, if the angle $\triangle L N M \cong \triangle O Q P$ , then the postulate that is applied is Congruent -ASA.

To learn more about Congruent -ASA here:

brainly.com/question/10349343

Answer 2

Answer: Yes; LNM ~ OQP because of the SAS~ postulate

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Which statement is true about a model of a prime polynomial? It cannot be modeled with a rectangle. It can be modeled with a square. It cannot be modeled with all positive tiles. It can only be modeled with an odd number of tiles. please help me

Answers

The correct answer is:

It cannot be modeled with a rectangle.

Explanation:

When using area tiles to represent polynomials, we arrange the tiles into a rectangle in order to find the factors of the polynomial.

Since the area of a rectangle is found by multiplying length and width, if we find the "length" and "width" of the polynomial rectangle, we have the factors that multiply to make up that polynomial.

However, if a polynomial is prime, its only factors are 1 and itself. This means the "length" would be the polynomial itself, and the "width" would be 1. This means we cannot arrange the polynomial into a rectangle.

Answer:

A : it cannot be modeled with a rectangle

Step-by-step explanation:

edge 2020 . good luck !

Match the side and angle measures of each triangle to its correct classification.

Answers

We can match like this

Angle measures : 38 degrees, 38 degrees and 104 degrees

Side lengths : 8 inches, 8 inches, 11 inches

Obtuse Isosceles Triangle

Angle measures : 22 degrees, 68 degrees, 90 degrees

Side lengths : 5 inches, 12 inches, 13 inches

Right scalene triangle

Angle measure : 26 degrees, 36 degrees, 118 degrees

Side lengths : 1.5 inches, 2 inches, 3 inches

Obtuse scalene triangle

Angle measure : 60 degrees, 60 degrees, 60 degrees

Side length : 4 inches, 4 inches, 4 inches

Acute equilateral triangle

What is an obtuse scalene triangle?

"An obtuse scalene triangle is a scalene triangle that has an obtuse internal angle. These triangles are scalene and obtuse at the same time. An obtuse angle is an angle that is greater than 90 degrees and a scalene triangle is a triangle that has all its sides with different lengths and all of its angles with different measures."

What is a right scalene triangle?

"A right scalene triangle is a scalene triangle that has exactly one right angle. A triangle is scalene if none of its sides are equal."

What is an obtuse isosceles triangle?

"The Obtuse Isosceles Triangle may be defined as the triangle in which one angle is greater than 90 degrees and two sides that forms the Obtuse Angle are equal in length."

What is acute equilateral triangle?

"In a equilateral triangle, all the angles are equal. All the angles in a triangle sum up to 180 degrees. In the acute equilateral triangle, all angles are less than 90 degrees that are acute."

In the first option

Angle measures : 38 degrees, 38 degrees and 104 degrees

Side lengths : 8 inches, 8 inches, 11 inches

We can observe that one of the angle is greater than 90 degrees and two sides of the triangle are equal in length.

The Obtuse Isosceles Triangle may be defined as the triangle in which one angle is greater than 90 degrees and two sides that forms the Obtuse Angle are equal in length.

In the second option

Angle measures : 22 degrees, 68 degrees, 90 degrees

Side lengths : 5 inches, 12 inches, 13 inches

We can observe that one of the angle is right angle and all sides are different.

A right scalene triangle is a scalene triangle that has exactly one right angle. A triangle is scalene if none of its sides are equal.

In the third option

Angle measure : 26 degrees, 36 degrees, 118 degrees

Side lengths : 1.5 inches, 2 inches, 3 inches

We can observe that an angle is greater than 90 degrees and all the sides with different lengths.

An obtuse scalene triangle is a scalene triangle that has an obtuse internal angle. An obtuse angle is an angle that is greater than 90 degrees and a scalene triangle is a triangle that has all its sides with different lengths and all of its angles with different measures.

In the fourth option

Angle measure : 60 degrees, 60 degrees, 60 degrees

Side length : 4 inches, 4 inches, 4 inches

We can observe that all the angles are equal and angles are less than 90 degrees. All the sides are equal.

In a equilateral triangle, all the angles are equal. All the angles in a triangle sum up to 180 degrees. In the acute equilateral triangle, all angles are less than 90 degrees that are acute.

We can match like this

Angle measures : 38 degrees, 38 degrees and 104 degrees

Side lengths : 8 inches, 8 inches, 11 inches

Obtuse Isosceles Triangle

Angle measures : 22 degrees, 68 degrees, 90 degrees

Side lengths : 5 inches, 12 inches, 13 inches

Right scalene triangle

Angle measure : 26 degrees, 36 degrees, 118 degrees

Side lengths : 1.5 inches, 2 inches, 3 inches

Obtuse scalene triangle

Angle measure : 60 degrees, 60 degrees, 60 degrees

Side length : 4 inches, 4 inches, 4 inches

Acute equilateral triangle

Learn more about types of triangles here

brainly.com/question/22737630

#SPJ2

Answer: 38° obtuse isosceles 26° obtuse scalene 60° acute equilateral 22° right scalene

Step-by-step explanation:

Trust me

Simplify: 12 + 8 + 12 - 20

Answers

12 + 8 = 20
12 - 20 = -8
20 + - 8 = 20 - 8 = 12

12 + 8 + 12 - 20 can be simplified to just 12.

Find the probability of this event if one of these cards is drawn at random.

Not selecting an S.

S

U

M

M

E

R

Answers

There are 6 cards. If only 1 of them is an "S," then there is a 5/6 chance of obtaining a card that isn't a "S."

Find the least number of 6 digits which is a perfect square.?

Answers

317 squared = 100,489

I need help plsssd it’s algebra

Answers

I would say B

Hope I helped :)

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