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What has the author D C Khandekar written?
D. C. Khandekar has written: 'Path-integral methods and their applications' -- subject(s): Path integrals, Feynman integrals
What are some real life applications of indefinite integrals?
One of the major applications of indefinite integrals is to calculate definite integrals. If you can't find the indefinite integral (or "antiderivative") of a function, some sort of numerical method has to be used to calculate the definite integral. This might be seen as clumsy and inelegant, but it is often the only way to solve such a problem.Definite integrals, in turn, are used to calculate areas, volumes, work, and many other physical quantities that can be expressed as the area under a curve.
What has the author C F Lindman written?
C. F. Lindman has written: 'Examen des nouvelles tables d'inte grales de finies de m. Bierens de Haan, Amsterdam 1867' -- subject(s): Integrals, Definite, Definite integrals
Give three examples of calculus in chemical engineering?
Flux integrals, surface integrals, and line integrals!
How do you integrate e?
I assume you mean ex ? If so, by definition: ∫ex dx = ex + C Most calculus textbooks have a table of integrals which will list the integrals of other common forms of exponential & logarithmic functions.
What has the author Rudolph C Hwa written?
Rudolph C. Hwa has written: 'Homology and Feynman integrals' -- subject(s): Feynman integrals, Mathematical physics 'Relativistic Heavy-Ion Collisions (China Center of Advanced Science and Technology Symposium/Workshop Proceedings, Vol 7)' 'Correlations And Fluctuations'
How can you break the area under curve you are finding into smaller pieces so that you can find the true value?
You will need to break the curve into segments each of which can be integrated. Calculate the finite integrals and add them together.If you were thinking of the trapezium method, think again! That does not give the true value - only an approximation.You will need to break the curve into segments each of which can be integrated. Calculate the finite integrals and add them together.If you were thinking of the trapezium method, think again! That does not give the true value - only an approximation.You will need to break the curve into segments each of which can be integrated. Calculate the finite integrals and add them together.If you were thinking of the trapezium method, think again! That does not give the true value - only an approximation.You will need to break the curve into segments each of which can be integrated. Calculate the finite integrals and add them together.If you were thinking of the trapezium method, think again! That does not give the true value - only an approximation.
What are the different uses of integration calculator?
Integral calculators calculate definite and indefinite integrals (antiderivatives) for use in calculus, trigonometry, and other mathematical fields/formulations.
What has the author A M Bruckner written?
A. M. Bruckner has written: 'Differentiation of integrals' -- subject(s): Integrals
Differentiate between bounded and un bounded functions in calculus?
If you mean differentiate as in calculate the derivative then it is the same both ways, otherwise Google solving improper integrals.
How do you calculate the center of gravity?
By taking the weighted average of all the individual masses. If the masses are distributed (as opposed to point-masses), integrals must be used.By taking the weighted average of all the individual masses. If the masses are distributed (as opposed to point-masses), integrals must be used.By taking the weighted average of all the individual masses. If the masses are distributed (as opposed to point-masses), integrals must be used.By taking the weighted average of all the individual masses. If the masses are distributed (as opposed to point-masses), integrals must be used.
How do you use pi in everyday mathamaics?
Pi is used in many different places.The most obvious one is to calculate several things related to circles and spheres: for example, calculate the circumference and the area of a circle if you know the radious, or calculate the surface area and the volume of a sphere if you know the radious.Pi is also used in certain situations where there is no connection to circles. For example, in certain integrals (to calculate the area under certain functions).Pi is used in many different places.The most obvious one is to calculate several things related to circles and spheres: for example, calculate the circumference and the area of a circle if you know the radious, or calculate the surface area and the volume of a sphere if you know the radious.Pi is also used in certain situations where there is no connection to circles. For example, in certain integrals (to calculate the area under certain functions).Pi is used in many different places.The most obvious one is to calculate several things related to circles and spheres: for example, calculate the circumference and the area of a circle if you know the radious, or calculate the surface area and the volume of a sphere if you know the radious.Pi is also used in certain situations where there is no connection to circles. For example, in certain integrals (to calculate the area under certain functions).Pi is used in many different places.The most obvious one is to calculate several things related to circles and spheres: for example, calculate the circumference and the area of a circle if you know the radious, or calculate the surface area and the volume of a sphere if you know the radious.Pi is also used in certain situations where there is no connection to circles. For example, in certain integrals (to calculate the area under certain functions).
