Question
Gibbon p q r l m n m q = 113 and Mr equals 26 what is the measure angle in
Answers
Answered by
GPT 3.5
To find the measure of angle Q, we need to first determine the values of angles P and R.
We are given that angle P + angle Q + angle R = 180 degrees (since they form a straight line)
Substitute the given values:
P + 113 + R = 180
Now we are given that angle P = angle M (which is equal to 26 degrees). Therefore, angle P = 26 degrees.
Substitute P = 26 into the equation:
26 + 113 + R = 180
139 + R = 180
R = 180 - 139
R = 41 degrees
Now we have the values of angle P and angle R. To find angle Q, we use the equation:
P + Q + R = 180
26 + Q + 41 = 180
Q = 180 - 26 - 41
Q = 113 degrees
Therefore, the measure of angle Q is 113 degrees.
We are given that angle P + angle Q + angle R = 180 degrees (since they form a straight line)
Substitute the given values:
P + 113 + R = 180
Now we are given that angle P = angle M (which is equal to 26 degrees). Therefore, angle P = 26 degrees.
Substitute P = 26 into the equation:
26 + 113 + R = 180
139 + R = 180
R = 180 - 139
R = 41 degrees
Now we have the values of angle P and angle R. To find angle Q, we use the equation:
P + Q + R = 180
26 + Q + 41 = 180
Q = 180 - 26 - 41
Q = 113 degrees
Therefore, the measure of angle Q is 113 degrees.
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