Answer:
A. <1
D. <4
F. <8
Step-by-step explanation:
Given that lines l and m that are crossed by transversal t, the following angles are congruent to <5:
<8 = <5 (vertical angles)
<1 = <5 (corresponding angles)
<4 = <5 (alternate interior angles)
Therefore, the angles that are congruent to <5 are labelled <8, <1, and <4.
The angles congruent to a given angle in a set of parallel lines intersected by a transversal are the corresponding angle, the alternate interior angle, and the alternate exterior angle on the other side of the transversal.
In geometry, when two lines are parallel (l || m) and intersected by a transversal (t), the angles that are formed have certain relationships. Here, if one angle measures 25 degrees, then the angles congruent (equal in measure) to this angle are: the corresponding angle on the other side of the transversal, the alternate interior angle on the other side of the transversal, and the alternate exterior angle on the other side of the transversal. This is because parallel lines cut by a transversal create corresponding angles, alternate interior angles, and alternate exterior angles that are all congruent.
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- 3x + 8y = 5
6x - 2y =10
Answer:
you get (2x+3), because 14 divided by 7 = 2 and 21 divided by 7 = 3
Step-by-step explanation: