Suppose m∠ABH>m∠GHB in the figure below. What is an inequality that relates AH and GB?
1 answer:
Given that m∠ABH > m∠GHB, the inequality that relates AH and GB based on the <em>relationship between the angles and sides</em> of a triangle is: AH > BG.
<em><u>Recall:</u></em>
- The relationship between the <em>sides and angles</em> of a triangle is such that the size of an angle is <em>relative </em>to the length of the side it is directly opposite to.
- This means, the biggest angle measure will be opposite to the longest side, and vice versa in the triangle.
<em>Given the image attached below where,</em>
m∠ABH > m∠GHB
∠ABH is directly opposite side AH
∠GHB is directly opposite to side GB
- Since m∠ABH > m∠GHB, the inequality that relates AH and GB based on the <em>relationship between the angles and sides</em> of a triangle is: AH > BG.
Learn more about sides and angles of a triangle on:
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Answer:
Step-by-step explanation:
For this exercise you can use the following formula for calculate the slope:
In this case you know that the given line passes through the points (-3,0) and (1.4). Therefore you can identify that:
Then, in order to calculate the slope of this line, you must substitute the coordinates of the points into the formula:
Finally, evaluating, you get that the slope of this line is the following: