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babunello [35]
3 years ago
11

When two lines are cut by a transversal, if the alternate interior angles are equal in measure, then the lines are parallel.

Mathematics
2 answers:
Ray Of Light [21]3 years ago
6 0

Answer:

When two lines are cut by a transversal, if the alternate interior angles are equal in measure, then the lines are always parallel.

Step-by-step explanation:

Given that when two lines are cut by a transversal, if the alternate interior angles are equal in measure,

then we have to tell lines are parallel or not.

Alternate interior angles are the angles formed on the inner side of two lines but on the opposite sides.

The above two angles are equal if two lines which cut by transversal are parallel.

Hence, when two lines are cut by a transversal, if the alternate interior angles are equal in measure, then the lines are always parallel.

 

avanturin [10]3 years ago
3 0
They are always parallel
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Let's go through the choices one by one

------------------------------------------
Choice A

If all sides are congruent, then this figure is a rhombus (by definition). If all angles are congruent, then we have a rectangle. Combine the properties of a rhombus with the properties of a rectangle and we have a square.

In terms of "algebra", you can think
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Or you can draw out a venn diagram. One circle represents the set of all rhombuses; another circle represents the set of all rectangles. The overlapping region is the set of all squares. The overlapping region is inside both circles at the same time.

So we can rule out choice A. This guarantees we have a square when we want something that isn't a guarantee.

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Choice B

If we had a parallelogram with perpendicular diagonals, then we can prove that we have a rhombus (all four sides congruent). However, we don't know anything about the four angles of this parallelogram. Are they congruent? We don't know. So we can't prove this figure is a rectangle. The best we can say is that it's a rhombus. It may or may not be a rectangle. There isn't enough info about the rectangle & square part.

This is why choice B is the answer. We have some info, but not enough to be guaranteed everytime.

------------------------------------------
Choice C

This is a repeat of choice A. Having "all right angles" is the same as saying "all angles congruent". This is because "right angle" is the same as saying "90 degrees". So we can rule out choice C for identical reasons as we did with choice A.

------------------------------------------
Choice D

As mentioned before in choice A, if we know that a quadrilateral is a rectangle and a rhombus at the same time, then the figure is also a square. This is always true, so we are guaranteed to have a square. We can cross choice D off the list.

------------------------------------------

Once again, the final answer is choice B


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