<h3>
Answer: RJ = 10</h3>
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Explanation:
Recall that midsegments are half as long as the side they are parallel to. In this case, midsegment PQ is parallel to segment GJ. This means PQ is half as long as GJ. Phrased another way, we can say GJ is twice as long as PQ.
So,
GJ = 2*PQ
Also, we can see that GR = RJ due to the triple tickmarks they share. This leads to GJ = GR+RJ = RJ+RJ = 2*RJ
Or in short,
GJ = 2*RJ
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In summary we can see that
equating both right hand sides leads to
2RJ = 2PQ
RJ = PQ
Because PQ is 10 units, this means RJ is also 10 units.
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Another way to see why PQ = RJ is to notice how triangles HPQ and QRJ are congruent triangles (use SAS to prove this). The corresponding pieces PQ and RJ are the same length, so PQ = RJ = 10.
Answer:
Area of the: 1. Parallelogram: A = bh. 2. Rectangle: A = lw. 3. Square: A = 32. 4. ... Surface are: (sum of the area of each of the surfaces) ... Pyramid: SA = (# of triangular or lateral faces) ( bh )+ area of the base a. ... 1) Find the area of the following figure. ... bases - 2 triangles r= (1 bh) h. V. 5(2027X36). 3) Find the volume of a ...
Step-by-step explanation:
Answer: the answer should be c
Step-by-step explanation: -3x - 13 is easily found by the perimeter of time (y as a representative)
There's more than one way to do this problem.
Try this: Mult. both 109 and 5 by 2, obtaining 218 and 10.
What is 218 div. by 10? Do this in your head.
I'm pretty sure it's the square. The square can be divided into 4 equal parts, each part able to reflect each other.
