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Let's take a look at one more example to ensure that we've got all the ideas about limits down that we've looked at in the last couple of sections.
Example: Given the below graph,
calculate each of the following.
(a) f (-4)
(b)
(c)
Solution
(a) f (-4) doesn't exist. There is not any closed dot for this value of x and therefore the function doesn't exist at this.
(b) The function is approaching value of 2 as x moves towards -4 from the left
(c) The function is approaching value of 2 as x moves towards -4 from the right.
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L'Hospital's Rule Assume that we have one of the given cases, where a is any real number, infinity or negative infinity. In these cases we have, Therefore, L'H
a) Let V = f1, 2, :::, 7g and define R on V by xRy iff x - y is a multiple of 3. You should know by now that R is an equivalence relation on V . Suppose that this is so. Explain t
Explain Congruum?
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