(50) please help check my ans
1 answer:
Check out the attached images Figure 1 through Figure 4
Figure 1 corresponds to answer choice A
Figure 2 corresponds to B
and so on...
As you can see, we have
* Choice A's angles are corresponding angles BUT they are NOT congruent (due to the fact that BH and CG aren't parallel)
* Choice B has corresponding angles that are congruent due to the parallel lines given. These angles are on the bottom of each parallel train track and they are on the same side of the transversal. This is why they are corresponding angles. In other words, they are in the same corresponding bottom right corner of each four-corner angle configuration.
* Choice C has alternate exterior angles. The angles are on the outside of the parallel train tracks, and they are on opposite sides of the transversal.
* Choice D has alternate interior angles. They are on the inside of the parallel train tracks, and they are on opposite sides of the transversal.
So the answer is actually choice B
Figure 1 corresponds to answer choice A
Figure 2 corresponds to B
and so on...
As you can see, we have
* Choice A's angles are corresponding angles BUT they are NOT congruent (due to the fact that BH and CG aren't parallel)
* Choice B has corresponding angles that are congruent due to the parallel lines given. These angles are on the bottom of each parallel train track and they are on the same side of the transversal. This is why they are corresponding angles. In other words, they are in the same corresponding bottom right corner of each four-corner angle configuration.
* Choice C has alternate exterior angles. The angles are on the outside of the parallel train tracks, and they are on opposite sides of the transversal.
* Choice D has alternate interior angles. They are on the inside of the parallel train tracks, and they are on opposite sides of the transversal.
So the answer is actually choice B
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To solve for x, in the given equation;
we need to divide both sides of the equation by 2;
2x divided by 2 is equal to x, while 22 divided by 2 is 11.
So;
Answer:
x = 25
The lengths form a pythagorean triple
=========================================================
Explanation:
Use the pythagorean theorem to get the following
Since we end up with a whole number, we do form a pythagorean triple of 15,20,25 or you can write it as 15-20-25
A pythagorean triple is where a,b,c are all integers that satisfy the pythagorean theorem above.
This is not a primitive pythagorean triple because we could divide all three values by the GCF 3 to get the triple 3-4-5. The keyword for this paragraph is "primitive".