To find one interior angle of a regular octagon first we need to find the sum of all interior angles of the octagon.
There is a formula to find the sum of all interior angles. The formula is
, where n is the total number of sides of the polygon.
For octagon the total number of sides = 8.
So the sum of interior angles of the octagon
= 
= 
= 
Now for regular octagon all the angles are equal.
There are total of 8 angles for the octagon. As all angles are same, we can find one interior angle by dividing the sum of interior angles by the number of angles.
So, the measurement of one interior angle
= 
= 
We have got the required answer here. The measure of one interior angle of regular octagon is
.
So, the correct option is option D.
Answer:
2;4;3
Step-by-step explanation:
y=2x²+4x+3
Answer: OPTION C
Step-by-step explanation:
Complete the square:
Having the equation in the form
, you need to add
to both sides of the equation:
You can identify that "b" in the equation
is:

Then:

Add this to both sides:
Rewriting, you get:
Solve for "x":

Then, the solutions are:

Answer:
1/27 is the answer
Step-by-step explanation:
It is 1/(3^3) which is 1/27