This man related sums to integrals. His sums were named after him.
Riemann
The 2 general solutions to ax^2+bx+c=0 is given by the...
quadratic formula
4!=
24
Pentagon
3^3=
27
Who was the mathematician that came up with a special calculus rule for finding limits of quotients in an indeterminable form?
L' Hopital
This says that a polynomial equation has a root between x=1 and x=2 because f(1)=5 and f(2)=-3
IVT / Intermediate Value Theorem
3!!=
720
This is the shape of the curve outlined by the Parametric expression (cos(t), sin(t)) through the Parameter t
(unit) circle
5^5=
3125
He was most well known for his error bound which used the maximum value of the n+1th derivative
Lagrange
This states that a polynomial equation of degree n will have n complex roots
Fundamental Theorem of Algebra
The Rising Factorial is a special factorial notably used in hypergeometric functions. (x)n = x(x+1)(x+2)...(x+n-1). Now, let f(x) = (x-3)x. Find f(5)
720
The Power series 1+x+x^2+x^3+... is known by what name?
(infinite) geometric series/sum
7^7=
823,543
Who came up with the "most beautiful math equation" which involves e, i, pi, and -1?
Euler
This theorem provides an easy method of raising complex numbers to certain powers using trigonometric functions
De Moivre's Theorem
nCk and nC(n-k)
The Projection of the vector <1,3> onto <5,7> is...
<65/37, 91/37>
What is the name of the operation for repeated EXponentiation?
tetration
Which mathematician had a cult following and a profound hatred for irrational numbers?
Pythagoras
This states that the number of linearly independent columns of a linear transformation added to the dimension of the null space of that linear transformation is equal to the number of columns in the linear transformation.
Rank-Nullity Theorem
The factorial of ALMOST ANY real number can be derived from this function beginning with a Greek alphabet letter
Gamma Function
Find the 3rd Partial derivative of 5(x^2)cos(sin(y)) with respect to x
0
Find the number of positive factors of (1^1)(2^2)(3^3)(4^4)
44