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GalinKa [24]
3 years ago
13

A triangle is shown with its exterior angles. Angles 2, 6, and 4 are the interior angles. Angle 1 is the exterior angle at angle

2. Angle 5 is the exterior angle at angle 6. Angle 3 is the exterior angle at angle 4.
Which statements are always true regarding the diagram? Check all that apply.

m∠3 + m∠4 = 180°
m∠2 + m∠4 + m∠6 = 180°
m∠2 + m∠4 = m∠5
m∠1 + m∠2 = 90°
m∠4 + m∠6 = m∠2
m∠2 + m∠6 = m∠5
Mathematics
3 answers:
Westkost [7]3 years ago
10 0

Answer the first three

Step-by-step explanation:

I Did it

MrRissso [65]3 years ago
5 0
I thinks it’s the second one
Davi3 years ago
0 0

123

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Step-by-step explanation:

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For a polynomial P(x), the quotient P(x)/(x-2) has a remainder of 12. What is the value of P(2)? Please explain. Thanks :)
RoseWind [281]

Answer:

12

Step-by-step explanation:

P(x) has infinitely many solutions, but I am going to find the easiest one, which would be a linear equation.

First, notice that x-2 perfectly divides into itself.

Then, if you add 12 to x-2, you will end up with a remainder of 12. Therefore, P(x) would be x-2+12 = x+10.

Now that we know P(x), we can directly plugin 2 to find out P(2):

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Therefore, P(2) = 12.

4 0
4 years ago
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Jet001 [13]
I would go with the second choice.
3 0
4 years ago
Based on △GHI below, which of the following inequalities is true?
Rom4ik [11]

Answer:

C. \overline{GI} < \overline{GH} < \overline{HI}

Step-by-step explanation:

In a triangle, the longest side is opposite to the largest measure of angle. The medium side is opposite to the medium angle, while the shortest side is opposite to the smallest angle.

In ∆GHI,

✍️m<G = 95°, it is opposite to \overline{HI}

<G is the largest angle, therefore, \overline{HI} is the longest side.

✍️m<I = 180 - (95 + 38) = 47°.

<I is opposite to \overline{GH}

<I is the medium angle, therefore, \overline{GH} is the medium side.

✍️m<H = 38°, it is opposite to \overline{GI}

<h is the smallest angle, therefore, \overline{GI} is the shortest side.

✅This means:

\overline{GI} < \overline{GH} < \overline{HI}

4 0
3 years ago
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