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In this section we will look at exponential & logarithm functions. Both of these functions are extremely important and have to be understood through anyone who is going on to later on math courses. These functions also contain applications in engineering, science and business to name a few areas. Actually, these functions can illustrate in just about any field that uses even a small degree of mathematics.
Several students find these to be difficult functions to deal with, especially logarithms. It is possibly because they are so distinct from any of the other functions which they've looked at to this point & logarithms utilizes a notation which will be new to almost everyone in an algebra class. Though, you will determine that once you get past the notation and begin to understand some properties they actually aren't too bad.
A company makes and sells notebook computers. The company’s cost function in thousands of dollars is C(x) = 0.3x + 100, and the revenue function in thousands of dollars is R(x) = 0
20 (4k+26) E k=1
"I wish these guys would stop fighting and be a little more accommodating of each other's point of view," thought TomHoffmeyer, Vice President of Marketing at the General Mills Com
for what value of x is \2x-3\-4
three ordered pair
(2a 3b 0 ) – 3 C 2
#If the common factor is known how do you find what the entire equation be (ex: A varies directly with t^2; A=8 when t=2. What is the formula?)
In this section we're going to revisit some of the applications which we saw in the Linear Applications section & see some instance which will require us to solve a quadratic equat
Find the following product (-4)(-2)(5)=
Example Evaluate log 5 7 . Solution At first, notice that we can't employ the similar method to do this evaluation which we did in the first set of instance. It would n
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