In a hexagon, all but one of the angles have a measure of 110. what is the measure of the remaining angle?

Part 1) The measure of the remaining angle is

Part 2) Is a 10 sided polygon (decagon)

Part 3) Yes, is possible for a triangle to have angles measures of 1°, 2° and 177°

Step-by-step explanation:

Part 1)

we know that

The sum of the measures of the interior angles of a polygon is equal to the formula

where

n is the number of sides of polygon

In this problem we have a hexagon

so

n=6 sides

Substitute

Let

x-----> the measure of remaining angle of the hexagon

Part 2) The sum of the measures of the interior angles of a polygon is . What kind of polygon is it?

we know that

The sum of the measures of the interior angles of a polygon is equal to the formula

where

n is the number of sides of polygon

In this problem we have

substitute in the formula and solve for n

therefore

Is a 10 sided polygon (decagon)

Part 3) Is it possible for a triangle to have angles measures of 1°, 2° and 177° ?

we know that

In any triangle the sum of the measures of the interior angles must be equal to 180 degrees

In this problem we have

1°+ 2°+ 177°=180°

therefore

Yes, is possible for a triangle to have angles measures of 1°, 2° and 177°

it is probably the graph on the bottom right.

median is the value separating the higher half of a data sample, a population or probablity distribution from the lower half.

step-by-step explanation:

say you have 3,8,7,3,1,9,8 order them from lowest to highest

if orderd it would be 1,3,3,7,8,8,9 now you take away from the lowest and the highest until you end up in the middle.

so you would remove the 1 and 9 leaving you with 5 digits remaining

when you've reached the middle that would be your answer so in this case the answer is 7

if there were two numbers left say 7 and 5 you'd and them together so 12 then divide by 2 witch would equal 6 so the answer would be 6

good luck on that project hoped i you at all