No
No, all functions are not Riemann integrable
Expansion is the antonym for contraction.
If you mean the the integral of sin(x2)dx, It can only be represented as an infinite series or a unique set of calculus functions known as the Fresnel Integrals (Pronounced Frenel). These functions, S(x) and C(x) are the integrals of sin(x2) ans cos(x2) respectively. These two integrals have some interesting properties. To find out more, go to: http://en.wikipedia.org/wiki/Fresnel_integral I hope this answers your question.
The first thing that come up into my mind is numbers, calculation, integrals and derivatives
You could look at the length of the walk and use integrals to determine that.
its obvious not to apply yourself not 2 work hard
Flux integrals, surface integrals, and line integrals!
A. M. Bruckner has written: 'Differentiation of integrals' -- subject(s): Integrals
Segregate,or if integrate is being used in a mathematical sense,differentiate
Gottfried Wilhelm Leibniz is credited with defining the standard notation for integrals.
Yes, but only in some cases and they are special types of integrals: Lebesgue integrals.
There are two types of integrals: definite and indefinite. Indefinite integrals describe a family of functions that differ by the addition of a constant. Definite integrals do away with the constant and evaluate the function from a lower bound to an upper bound.
A moron, idiot, stupid-head, which all also apply to you if you can't think of this yourself.
'Adage' means a saying, a maxim, or proverb. It could also be called a wisdom. So, the antonym foolishness would work. It is also called a truism so falsehoodcould also be an antonym. If you think of it as a cliche, then an uncommon idea would apply.
Stanislaw Hartman has written: 'The theory of Lebesgue measure and integration' -- subject(s): Generalized Integrals, Integrals, Generalized
D. C. Khandekar has written: 'Path-integral methods and their applications' -- subject(s): Path integrals, Feynman integrals
Richard M. Hain has written: 'Iterated integrals and homotopy periods' -- subject(s): Homotopy theory, Multiple integrals