The first one is correct but I don’t know about the second one
The statement which the diagram shows is that the length of GH is half of the length of KL . Option B
<h3>What is the midsegment theorem?</h3>
The midsegment theorem holds that any segment that forms the joining midpoints of two sides of a triangle is parallel to half the length of the third side.
It can be seen that the length of GH is half of the length of KL as deduced from the diagram
Therefore, the statement which the diagram shows is that the length of GH is half of the length of KL . Option B
Learn more about the midsegment theorem here:
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The answer would be be A: <em><u>sin G = </u></em><em><u></u></em>
We must remeber SOH CAH TOA
<u>Sin = opposite over hypotenuse </u>
Cosine = Adjacent over hypotenuse
Tan = opposite over adjacent
In this particular picture, TR = 15 is opposite of G
and the hypotenuse is 17!
The adjacent value to G is 8