Results 241 to 250 of about 13,785 (292)
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2015
Integral calculus tackles two rather different issues: i) Find all functions that differentiate to a given map over an interval of the real line. This operation is essentially an anti-derivation of sorts, and goes by the name of indefinite integration.
Claudio Canuto, Anita Tabacco
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Integral calculus tackles two rather different issues: i) Find all functions that differentiate to a given map over an interval of the real line. This operation is essentially an anti-derivation of sorts, and goes by the name of indefinite integration.
Claudio Canuto, Anita Tabacco
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Integral inequalities in q-calculus
Computers and Mathematics With Applications, 2004 In this paper, q-calculus analogues of some classical and some recent integral inequalities are found.
Gauchman, H.
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1984
The integral calculus begins with the description of the definite integral of a real-valued function f(x) of a real variable x as the area of the region included between the graph of the function, the axis of abscissas, and two vertical lines. At this point, we raise no question as to the existence of this area, taking it as intuitively obvious.
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The integral calculus begins with the description of the definite integral of a real-valued function f(x) of a real variable x as the area of the region included between the graph of the function, the axis of abscissas, and two vertical lines. At this point, we raise no question as to the existence of this area, taking it as intuitively obvious.
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1996
In Chapter 5, you were introduced to the ideas of differentiation. The reverse of this process is known as integration. It plays a very important part in mathematics and there are many uses of it in science.
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In Chapter 5, you were introduced to the ideas of differentiation. The reverse of this process is known as integration. It plays a very important part in mathematics and there are many uses of it in science.
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2016
In this chapter we study the integral calculus. We start with the indefinite integral and develop this theory to the extent necessary to handle antiderivatives of rational functions. Then we turn our attention to the definite Riemann integral, define the Jordan measure, and show the fundamental results needed to perform integration.
Werner Römisch, Thomas Zeugmann
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In this chapter we study the integral calculus. We start with the indefinite integral and develop this theory to the extent necessary to handle antiderivatives of rational functions. Then we turn our attention to the definite Riemann integral, define the Jordan measure, and show the fundamental results needed to perform integration.
Werner Römisch, Thomas Zeugmann
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Differential and Integral Calculus
National Mathematics Magazine, 1933L. L. Lowenstein +2 more
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