Integral e şube

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Integral e şube

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Some of these rules have very natural analogues for integrals and we discuss them below. Unfortunately the analogous rules for integrals of products of functions or integrals of compositions of functions are more complicated than those for limits or derivatives. We discuss those rules at length in subsequent sections. For now let us consider some of the simpler rules of the arithmetic of integrals. It is not too hard to prove this result from the definition of the definite integral. Additionally we only really need to prove d and e since. As noted above, it suffices for us to prove d and e. Since e is easier, we will start with that. It is also a good warm-up for d. Using this Theorem we can integrate sums, differences and constant multiples of functions we know how to integrate.

Integral e şube

Exponential and logarithmic functions are used to model population growth, cell growth, and financial growth, as well as depreciation, radioactive decay, and resource consumption, to name only a few applications. In this section, we explore integration involving exponential and logarithmic functions. The exponential function is perhaps the most efficient function in terms of the operations of calculus. This can be especially confusing when we have both exponentials and polynomials in the same expression, as in the previous checkpoint. As mentioned at the beginning of this section, exponential functions are used in many real-life applications. Although the derivative represents a rate of change or a growth rate, the integral represents the total change or the total growth. A price—demand function tells us the relationship between the quantity of a product demanded and the price of the product.

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