What does a question mark mean in math? What does the symbol '^' mean in mathematics? What does the notation \frac {dy}{dx} mean in calculus? What does ^ mean in mathematics? What are pictograms in math? What do brackets mean in math?
What does __differentiable__ mean in math? What is the line drawn in Stewart's theorem? How is Pick's theorem used in real life? Describe the fundamental theorem of calculus. Give one example or application. What is spectral theorem and why is it useful?
What does Rolles theorem say? Rolle's theorem, in analysis, special case of the mean-value theorem of differential calculus. Rolle's theorem states thatif a function f is continuous on the closed interval [a, b] and differentiable on the open interval (a, b) such that f(a) = f(b)...
What does the notation \frac {dy}{dx} mean in calculus? What does calculus mean and what is it used for? What is residue in complex analysis? What does the notation lim_{x \rightarrow a^-} f(x) mean? What does the notation lim_{x \rightarrow a^+} f (x) mean? If lim_{x ...
What does __differentiable__ mean in math? Show that x = A \sin\left[\frac{(2\pi \times t)}{T }+\phi \right ] is a solution to the equation of simple harmonic motion. (where the variables take their usual meanings). What does 'much' mean in math? What does CPCTC mean? What...
Calculus Function Line integral Mean Potential Terms Vector Vector calculus In summary: V represents is only non-zero when we move from one constant surface to a different one. Line integrals are usually used to determine work. If V is a gravitational field, for example, then these surfaces wo...
What does quadrature mean in mathematics? quadrature, in mathematics,the process of determining the area of a plane geometric figure by dividing it into a collection of shapes of known area(usually rectangles) and then finding the limit (as the divisions become ever finer) of the sum of these...
derivative of a function. The process of differentiation (this is, calculating derivatives) is one of the most fundamental operations in Calculus and even in math. In this Math Crack tutorial I will try to shed some light into the meaning and interpretation of what a derivative is and does....
hmm. well, it seems to me, that, for the most part, people use calculus on continuous (and even better) differentiable functions. i mean, if your function's not differentiable, what's the point of trying to find the derivative it doesn't have? both of these notions depend on limits....
which is a modification of the transport equation (3) in which the velocity is no longer a parameter, but now depends (and is, in this case, actually equal to) the solution. To avoid technicalities we will work only with the classical function spaces of times continuously differentiable funct...