To find a limit at 5, one looks at values of x that are:
ANear five
BNear zero
CNear nine
DNear ten
Answer & Solution
Correct answer: A. Near five
1. The limit describes behaviour close to the point.
2. Values such as 4.9, 4.95 and 4.99 are tried.
3. So x is taken near five.
_Source: syllabus Mathematics, Chapter 13, Limits and Derivatives._
Keep practising Limits and Derivatives
Browse all Limits and Derivatives questions for AP Intermediate 1st Year, or explore more Mathematics topics.
Related questions
The definition of derivative applies to a function that is:The derivative of a function at a point is defined using a:A limit describes the behaviour of a function:If the two one sided limits differ, the limit at that point:If the two one sided limits coincide, that common value is the:The value expected from points to the left of a is the:The value expected from points to the right of a is the:Approaching a point from either side gives limits numbering: