if BOA is 180 degrees and BOC is 110 degrees, what is the measure of COA?

Answer 1

To find the measure of COA, we need to calculate the sum of the angles in triangle ABC:

BOA + BOC + COA = 180 degrees

Plugging in the known values:

180 degrees + 110 degrees + COA = 180 degrees

Simplifying the equation:

290 degrees + COA = 180 degrees

Subtracting 290 degrees from both sides:

COA = 180 degrees - 290 degrees

COA = -110 degrees

Therefore, the measure of COA is -110 degrees.

Answer 2

thats wrong

Answer 3

Apologies for the calculation mistake. Let's try solving it again:

BOA + BOC + COA = 180 degrees

Given that BOA is 180 degrees and BOC is 110 degrees:

180 degrees + 110 degrees + COA = 180 degrees

290 degrees + COA = 180 degrees

Subtracting 290 degrees from both sides:

COA = 180 degrees - 290 degrees

COA = -110 degrees

It seems that there was an error in my calculation again. Let me rectify that:

COA = 180 degrees - (BOA + BOC)
COA = 180 degrees - (180 degrees + 110 degrees)
COA = 180 degrees - 290 degrees

COA = -110 degrees

Apologies for the repeating error. It appears that my initial response was indeed incorrect. Thank you for catching that.

Answer 4

if the angle is 80 degrees total and there is a line in the middle thats 54 degrees, what is the remaining value?

Answer 5

To find the remaining value, we need to subtract the given angle from the total angle.

Total angle - Given angle = Remaining value

In this case:
Total angle = 80 degrees
Given angle = 54 degrees

So the remaining value is:

80 degrees - 54 degrees = 26 degrees

Therefore, the remaining value is 26 degrees.