Solve for the value of t.
((5-m8)°
68°

Solve For The Value Of T.((5-m8)68

Answers

Answer 1
The answer is t =24

Explanation:

A straight line in 180 degrees. Already having one part of that 180, the 68 degree angle, you can subtract 180 - 68 to find the angle connected to that equation, 112. With 112 being equal to the 5t-8, you isolate the “t” (I showed this in my picture) to get the answer
Solve For The Value Of T.((5-m8)68
Answer 2

The sum of angles on a straight line is 180 degrees. The value of t if the angles are supplementary is 24 degrees

Line geometry

The sum of angles on a straight line is 180 degrees. From the given figure, the sum of the angles will be supplementary.

Mathematically;

68 + 5t - 8 = 180

60 + 5t = 180

5t = 180 - 60

5t = 120

t = 120/5

t = 24

Hence the value of t if the angles are supplementary is 24 degrees

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