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The rules that I have discovered about the interior and exterior angles of triangles and polygons is that interior angles of a convex polygon can be found by multiplying 180 degrees by less then 2 the number of sides.

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I learned the formula that finds the amount of degrees a polygon has which is 180(n-2).

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I learned that in order to find the measure of interior angles you have to subtract the number of sides by 2 and then multiply it by 180 degrees.

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To find the sum of angles use 180(n-2). N=the number of sides of a polygon.

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I discovered that the interior angles of a convex polygon can b found by multiplying 180 by 2 less than the number of sides. I also discovered that the exterior angle is formed by 1 side of a polygon and the extension of a adjacent side.

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triangles , hexagon and others will equal 180 and you would have to subtract 2 from how much sides there is then multiply  180

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You take how many sides there are on the polygon, subtract by 2. Then you multiply that number by 180 to get the total degrees of the interior angles.

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For interior and exterior angles, you would use 180(n-2) in which n equals the number of sides that the polygon has. Something else I learned was that for each measure of an exterior angle, the two remote angles will always equal the remote interior angles.

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I learned about the formula that helps you find the measures of an angle which is 180(n-2). In order to use this you would need to know how many angles the figure has and subtract them by 2.

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About interior angles you multiply 180 by subtracting the number of sides by 2 and for the exterior angles the interior angles should equal the exterior angle.

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The sum of the remote interior angles will always equal the exterior angles.

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The interior angles can be found by knowing how many sides does the polygon have. Then plug it into the formula 180 (n-2). The interior angles equal the same to whatever measurement is the exterior angle.

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I learned that you would have to find the number of sides. Take that number subtract 2 from it and then multiply it to 180. That is how you find the degree of a polygon. I also learned that two remote angles will equal the exterior angle.

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Taking the number of sides and subtracting them by two and multiplying by 180 I also learned that the exterior angle of a triangle is equal to the sum of remote interior angles.

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I learned that  two remote interior angles will equal the measure of the exterior angle. I also learned that the number of sides of the polygon minus two, times 180 is the amount of degrees in the polygon.

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I learned that by taking the number of sides , subtracting them by two, and then multiplying that number by 180, you can find the total amount of degrees in the polygon. I also learned that the two remote interior angles must be equal to the exterior angle

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I learned that the formula for finding the measure of interior angles is 180(number of sides -2) and that the exterior angle of a triangle and polygon is equal to the sum of the remote interior angles

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The size of a polygons doesn't determine the angle measure of a polygon.

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In the notes, I learned that the number of sides of the polygon minus two, times 180 is equal to the total angle measure. I also learned that the two remote interior angles added together are equal to the exterior angle. One last thing that I learned from the lesson is that exterior angles and adjacent interior angles add up to 180.

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I have discovered that if you were to add the number of sides on the polygon together and subtract two from it, you would multiply that number by 180 to receive the measurement of what the polygon is supposed to be. Also, you must subtract the given interior/exterior angle to determine the measurement of the rest of the angles.