Question

Carmen is designing an intersection of the rail line and four streets. She wants to know which streets are parallel. Transversal t crosses lines c, d, e, f forming 16 angles. Clockwise from top left, the angles formed with line c are blank, blank, blank, 114 degrees; with line d are blank, blank, 68 degrees, blank; with line e are blank, 112 degrees, blank, blank; with line f are blank, blank, 66 degrees, blank. Which streets are parallel? Check all that apply. c || d c || e c || f d || e d || f e || f

Answer 1

C AND D just took it

Explanation:

SUBB TO JAYLONSWORLD_YT ON YT

Answer 2

The answer is "c || f and d || e".

Explanation:

Its acute collision angle between e and t is:

`\to 180^(\circ)- 112^(\circ) = 68^(\circ)`

Its angle refers to the acute corner of d, so d and e are parallel to its extreme angle of crossroads between c and t is:

`\to 180^(\circ) -114^(\circ) = 66^(\circ)`

Its angle is identical to the acute angle of, f so, that c and f are parallel.
`d | |e, c || f`

All "corresponding" to extreme angles at crossings of t. Thus the associated points are connected to their congruence.