Fraktal

  Problem: Let and be and , respectively, such that Determine with proof the matrix .

Generate random plants from Plants Vs Zombies 2

Let I be a closed interval and f : I → ℝ be a differentiable function. Then the derivative f' of f has the intermediate value property : if a , b ∈ I with a < b , then for every y ∈ ℝ such that  f' ( a ) < y < f' ( b ) or f' ( b ) < y < f' ( a ), there exists x ∈ [ a , b ] such that f' ( x ) = y .

 Generate a random simple graph. 

Let A be a subset of the set of all complex numbers ℂ and z 0 be an accumulation point of set A . The limit of a function f : A → ℂ as z approaches z 0 is L (denoted ) if for all 𝜀 > 0 there exists 𝛿 > 0 such that if z ∈ A and | z - z 0 | < 𝛿 then | f ( z ) - L | < 𝜀.

Let A be a subset of the set of all real numbers ℝ. A real number c is called the infinum of A ( c = inf A ) if satisfies:

Generate a random Yugioh Card.

 Generate a random polynomial with integer coefficients. 

  Generate a random multivariable polynomial with integer coefficients.

Generate a random polynomial with rational coefficients

How many color as base? : Generate Sorry, your browser does not support inline SVG. Base Color(s): Sorry, your browser does not support inline SVG.

 A sequence of real function ( f n ) is said uniformly convergent on a set A⊆ℝ to a limit function f :A→ℝ if and only if for every 𝜺 > 0 there exists N ∈ ℕ such that for every natural number n ≥ N and for every x ∈ A,

 Let 𝔽 be any field. A set V with two operation (+:V×V→V called vector addition, and •:𝔽×V→V called scalar multiplication) is a vector space over the field 𝔽 if and only if satisfy all the axioms below.