The sum of the measure of the interior angles of a polygon is 1080°.

What polygon is it?

Question

The sum of the measure of the interior angles of a polygon is 1080°.

What polygon is it?

eliasperez191 · Answer

i think it is a...... awe crap i dont remeber let me check ok

hartnn · Answer

for a polygon with side 'n'
the sum of measures of interior angles is 
$\large (n-2)\times 180$

so just find n from 
$1080 = (n-2)\times 180$

anonymous · Answer

i don't think i understand what your telling me. how does this determine what kind it is?

hartnn · Answer

based on number of sides, we can tell what kind of polygon...
like if we get n=7, we say its septagon (or heptagon )
if we get n =8, we say its octagon 
and so on

princeharryyy · Answer

sum of interior angles of a polygon is given by (n-2)*180 where n is the number of sides of the polygon , here the total sum of interior angles is 1080 degree so the equation becomes (n-2)*180 = 1080 which gives n=8 and hence the answer  is octagon which has 8 sides.