Question: If you could answer both, I'd appreciate it. The sum of the measures of the angles of a triangle sum to 180 degrees. The sum

 If you could answer both, I'd appreciate it. The sum ofthe measures of the angles of a triangle sum to 180 degrees.

If you could answer both, I'd appreciate it.

The sum of the measures of the second and third angles is3 times the measure of the lirst angle. The third angle is

The sum of the measures of the angles of a triangle sum to 180 degrees. The sum of the measures of the second and third angles is 3 times the measure of the lirst angle. The third angle is 24.5 more than the second angle. Find the measure of the third angle. (:3 a. 92.00 (:3 .1850 C) 0.79.75 (:3 d.116.50 C) e. 43.00 (:3 1'. 55.25 If, after row operations, a system of linear equations takes the form 6.8x + 2.9y + 7.52 = -3.5 0x+0y+02= 5.7 Then what is the correct form describing the family of infinite solutions, and what does it represent geometrically? C) a. This is a trick question. Aline of zeros in the system of linear equations equal to a nonzero constant means that there are no solutions to this system. C) . The family of infinite solutions will take the form: [-0.51 - (0.43]s - {1.12}t, s, t}, t and s going from negative infinity to positive infinity. This scenario represents two equations representing the same line. C) c. The family of infinite solutions will take the form: t 0.51 (O.43}s - [1.121t, s' t}, this scenario represents two equations representing the same line. C) d. The family of infinite solutions will take the form: ( 43.51 - {0.43)s - [1.12}t, s, t), t and 3 going from negative infinity to positive infinity. This scenario represents two equations representing the same plane. C) e. The family of infinite solutions will take the form; t -3.50 - {2.90]s - {160m 5, tly t and s going from negative infinity to positive infinity. This scenario represents two equations representing the same plane. C) f. The family of infinite solutions will take the form; t -0.51 - [0.43M - [1.12lt, t}, tgoing from negative infinity to positive infinity. This scenario represents two equations representing the line

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