It is the complete quadratic formula

It is equal to cos60 + sin 60

It is the number of numbers two more than a multiple of three between 0 and 100

It is the area of a right triangle with legs 5 and 8

These two men both have claims to inventing calculus

If the gcd of two numbers is 6 and the lcm is 48, what i s the product of the two numbers?

It is the y coordinate of the apex of 2x^2+12x+25

It is the minimum number of socks I must blindly grab to be sure of a matching pair if I have 4 red socks, 2 blue socks, 1 green sock and 6 yellow socks

It is when two squares sum to another square

This proof writing technique is often compared to a line of dominos knocking each other over. It consists of two parts, a base case, and its namesake step.

If x=2(mod 3), 4 (mod 5) and 3 (mod 7) what is the minimum value of x

Euler's identity states that this function is equivilant to cos(x)+i sine(x)

It is the number of ways to get from the bottom left corner of a 5x5 grid to the top right corner only moving up or right

A man and his dad put a bomb in a sink is a mneumonic for this theorem (Daily Double)

It is what you get when you fold the edge of a Möbius strip back onto itself in the same way you make a tube from a sheet of paper. It does not have an inside, outside, or any edges. It also cannot exist in 3 dimensions

They state that the sum of the roots of a polynomial is equal to the second coefficient over the leading coeffcient times negative one.

It is a modified version of the Pythagorean theorem to work on all triangles.

It is the number of ways to distribute 3 pieces of candy to 4 children if the candies are identical

It states that the sum the products of two opposite sides of a cyclic quadrilateral sum to the product of the diagonals

It is a way of doing I cut you chose for a unspecified number of people by having them shout mine when they are satisfied with the piece they will receive.

It is the factorized form of 2 x^3 - 17 x^2 + 41 x - 30

They have general form (x-q)^2/a^2-(y-p)^2/b^2=1

It is the number of ways to paint a cube with two colors, where two cubes are considered identical if they are rotations of each other.

It is Ceva's theorem (state it using diagram)

It is a degree 2017 polynomial that gives integer results when you insert any integer between 0 and 2017 but has a leading coefficient of 1/2017 (give in factored form)