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1 year ago

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Which of the following angle measures are possible for a triangle to be classified as scalene? Select all that apply.

1 answer:

RUDIKE [14]1 year ago

7 0

The angle measures that are possible for a triangle to be classified as scalene are:

7∘,160∘,13∘
48∘,71∘,61∘
15∘,52∘,113∘

<h3>What is scalene triangle?</h3>

A scalene triangle can be described as a triangle which consist three sides and all the three sides are of different lengths, having all three angles with different measures.

It should be noted that the sum of all the interior angles is equal to 180 degrees.

In conclusion, scalene triangle serves as the triangle having all three sides to be in a different lengths, and the three angles have different measures.

Learn more about scalene triangle at:

brainly.com/question/16589630

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Step-by-step explanation:

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Which expression equals a number that is NOT a rational number?

rewona [7]

$\frac{3\pi.3^3}{7}$ is not included as a rational number !

<u>Step-by-step explanation:</u>

Here we have , following expressions & we need to identify which of the following is not a rational number . Let's find out:

We know that , Rational Number : A number which can be expressed in form of p/q , where q is not equal to zero !

Here Expressions are:

$\frac{3\pi . 3^3}{7\pi}$ :

Let's evaluate this expression

⇒ $\frac{3(\pi) ( 3^3)}{7(\pi)}$

⇒ $\frac{3^4}{7}$

Therefore , It is a rational number ! .

$\frac{-18}{5}$ :

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⇒ $\frac{-18}{5}$

Therefore , It is a rational number ! .

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Let's evaluate this expression

⇒ $\frac{5}{3-16}$

⇒ $\frac{-5}{13}$

Therefore , It is a rational number ! .

$\frac{3\pi.3^3}{7}$ :

Let's evaluate this expression

⇒ $\frac{3\pi.3^3}{7}$

⇒ $\frac{\pi.3^4}{7}$

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NARA [144]

ANSWER

Step 3

EXPLANATION

The given polynomial expression is:

$2 {p}^{2} - 3p - 7 - (3 {p}^{2} + p - 5)$

Fatau correctly expanded the parenthesis in the first step.

$2 {p}^{2} - 3p - 7 - 3 {p}^{2} - p + 5$

Fatau also correctly grouped the like terms to obtain:

$(2- 3) {p}^{2} + (- 3 - 1)p + (- 7 + 5)$

Fatau committed a mistake at the third step.

Instead of obtaining,

$- {p}^{2} - 4p - 2$

He mistakenly got:

${p}^{2} - 2p +2$

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3 years ago