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3.2 Continuity In An Interval

1) Let ’f’ be a function defined on (a, b). Then ’f ’ is said to be continuous on (a, b), if it is continuous at each point of (a, b).

2) Let ’f’ be a function defined on [a, b]. Then ’f’ is said to be continuous on [a, b] if

i) f is continuous at each point C Î (a, b)

ii) f is continuous at x = a from right i.e.

iii)f is continuous at x = b from left i.e.

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Index

3.1 Continuity At a Point
3.2 Continuity In An Interval
3.3 Some Very -often - encountered Continuous Functions
3.4 Algebra Of Continuous Functions
3.5 Discontinuity And its Classification
3.6 Properties of Functions Continuous on an Interval

Chapter 4





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