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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.
For the pair of supply-and-demand equations, where x represents the quantity demanded in units of 1000 and p is the unit price in dollars, find the equilibrium quantity and the equ
Example Multiply 3x 5 + 4x 3 + 2x - 1 and x 4 + 2x 2 + 4. The product is given by 3x 5 . (x 4 + 2x 2 + 4) + 4x 3 . (x 4 + 2x 2 + 4) + 2x .
Solve 4 cos(t )= 3 on[-8,10]. Solution : Here the first step is identical to the problems in the previous section. First we need to isolate the cosine on one side by itself & t
what is greater than three forths
9:59-10:45
what is 10 times 10 pls
Q. What is Uniform Distribution? Ans. A distribution is the set of possible values of a random variable considered in terms of their theoretical or observed frequency. Th
In this theorem we identify that for a specified differential equation a set of fundamental solutions will exist. Consider the differential equation y′′ + p (t ) y′ + q (t
How to Dealing With Exponents on Negative Bases ? Exponents work just the same way on negative bases as they do on positive ones: (-2)0 = 1 Any number (except 0) raised to the
Example Find the values of the given expressions. Also given that a = 2, b = 3, c = 1, and x = 2. 8a + 5bc = 8.2
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