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YOUR STUDY SPACE · CBSE

Integrals — Class 12 Mathematics

Mathematics Part II · Chapter 1

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Chapter summary

Integration is the inverse process of differentiation. The indefinite integral gives the family of antiderivatives of . This chapter builds a toolkit of methods: integration by substitution, integration using partial fractions, and integration by parts, . Standard forms for integrals of trigonometric, exponential and rational functions are tabulated. The definite integral is introduced as a limit of sums and evaluated using the Fundamental Theorem of Calculus, , where . Properties of definite integrals — additivity over intervals, symmetry over , and the king's rule — simplify many evaluations.
Indefinite integrals and standard formsSubstitution and partial fractionsIntegration by partsDefinite integrals and the Fundamental TheoremProperties of definite integrals

Key ideas & terms

Indefinite integral
, the family of antiderivatives of .
Integration by substitution
Replacing by a new variable to simplify the integrand.
Integration by parts
.
Partial fractions
Splitting a rational function into simpler fractions to integrate.
Definite integral
, a number equal to the signed area under .
Fundamental Theorem of Calculus
where .

Extra questions & answers

What is an indefinite integral?

, the set of all antiderivatives of , where is an arbitrary constant.

State the integration by parts formula.

; choose by the ILATE preference order.

State the Fundamental Theorem of Calculus.

If on , then .

Evaluate for .

.

Evaluate .

.

State the property of under reversal of limits.

.

State the king's property of definite integrals.

.

What is for an odd function?

It is ; for an even function it equals .

When are partial fractions used?

To integrate a proper rational function by decomposing it into a sum of simpler fractions whose integrals are known.

Evaluate and .

and .