Topic: Calculus Limits
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Answers to Common Questions
What are indefinite limits in calculus?
I'm not sure what you are asking. There are infinite limits, which are when the ends of a function go on to infinity and don't approach an asymptote. They have no maximum/minimum and can reach every point on the number line. There also are ... Read More »
Source: http://wiki.answers.com/Q/What_are_indefinite_limits_in_calculus
What is the concept of a limit in calculus?
In calculus, limits are extremely important because calculus itself is based upon limits. Basically, a limit describes the behavior of a dependant variable when its independent variable takes extreme values. For example, lets consider this ... Read More »
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What is the history of limits in calculus?
newton and Leibniz were first introduced the concept of limit independently Read More »
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More Common Questions
Answers to Other Common Questions
Before you start with limits, you should know that they are quite similar to finding the instantaneous rate of change. The limit of any given point (a) on the graph of a function would be the value the graph converges to at that point. The ...
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Source: http://wiki.answers.com/Q/What_is_a_limit_in_calculus
Calculus often deals with a sum or a mathematical function which increases toward a certain limit but never actually reaches it, although it can get arbitrarily close (this is also known as an asymptotic curve). The simplest example is one ...
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Source: http://wiki.answers.com/Q/What_does_the_limit_in_calculus_do
In calculus, a limit is any number (or infinity) a function approaches as it gets close to a certain point. That's a really, really boiled down version. There's a lot more to it, but it'd take too long to explain here.
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Archimedes used limits (WAY before Calculus was even invented) to find the area of a circle before they had a value for PI!
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The limit does not exist.
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A limit is the value that a function or expression approaches as the domain variable(s) approach a specific value.
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A limit in calculus is when you almost reach the very end of something, but never quite reach it so you round up.
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