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USPshnik [31]
1 year ago
13

Which statements would prove the lines are parallel?

Mathematics
1 answer:
Aleksandr [31]1 year ago
5 0

The  statements that would prove the lines are parallel are;

∠GHI ≅ ∠KJH

∠MJH + ∠NHJ = 180°

∠KJH + ∠IHJ = 180°

<h3>How to Identify Congruent Angles?</h3>

In congruency of angles formed in this type of scenario, we will make use of the following rules;

  • If two parallel lines are cut by a transversal, then, Alternate Interior Angles are congruent.
  • If two parallel lines are cut by a transversal, then, Alternate Exterior Angles are congruent.
  • If two parallel lines are cut by a transversal, then corresponding angles are congruent.

Using the above congruency rules and applying them to our question, we can say that for lines HN and KM to be parallel to each other, then;

∠GHI ≅ ∠KJH because they are corresponding angles

∠MJH + ∠NHJ = 180° because they are supplementary angles

∠KJH + ∠IHJ = 180° because they are supplementary angles

Read more about Congruent Angles at; brainly.com/question/24607467

#SPJ1

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Answer:

  117°

Step-by-step explanation:

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  450° -angle = 450° -333° = 117°

The bearing of the ship is 117°.

4 0
2 years ago
Find the last number of the following series
trasher [3.6K]

The answer is 4) 140.

If we closely examine the pattern of the series, we see that after a number is subtracted by a value, it is multiplied by the same value, and then it moves on to the next natural number.

  • 10 - 2 = 8
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The next step, according to the pattern, would be to multiply 4.

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8 0
2 years ago
F(x)=4x-5, find f(-2)
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Answer:

The answer is -13.

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3 years ago
Answer both please, the topic is linear inequalities, and please explain it to me.
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<u>Question 1 solution:</u>
You have two unknowns here:

Let the Water current speed = W

Let Rita's average speed = R

We are given <em>two </em>situations, where we can form <em>two equations</em>, and therefore solve for the <em>two unknowns, W, R</em>:

Part 1)  W→ , R←(against current, upstream) 
If Rita is paddling at 2mi/hr against the current, this means that the current is trying to slow her down. If you look at the direction of the water, it is "opposing" Rita, it is "opposite", therefore, our equation must have a negative sign for water<span>:  

</span>R–W=2  - equation 1

Part 2)  W→ , R<span>→</span>(with current)
Therefore, R+W=3  - equation 2

From equation 1, W=R-2, 
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R+(R–2)=3
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So when W=0 (still), R=5/2mi/hr

Finding the water speed using the same rearranging and substituting process:

1...               R=2+W
2...  (2+W)+W=3
                 2W=1
                   W=1/2mi/hr
 
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