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Part 1
Explain what an inverse function is and how you can determine when an inverse function will exist. What procedure is available to determine if two functions are inverses of each other? Explain its use and give an example.
Part 2
Explain the difference between a common logarithm and a natural logarithm, and give an example of each. Of what particular importance are these two types of logarithms? What is the change of base formula and what is it used for? Give an example of when it must be used.
Compute A with continuous compounding.
Can you please explain the concept of modeling and how does a model describe known data and predict future data? Can you give me a specific example?
The area of a rectangular athletic field is represented by the expression 12y^3+48y^2+24y square meters. Write an algebraic expression to represent one possible set of dimensions (in the sense "length times width") of the athletic field.
Let a subset A of the real numbers R be co-countable provided that R - A is countable. Show that the set of all countable and co-countable subsets of R is a sigma- algebra.
Simplifying the equation
Solve the equation by graphing.
Write the fractions below in terms of the LCM of the denominators.
Multiplication rule for algebraic expression.
Determine the dot product.
Computing the LCM of the polynomials
Set up the objective function & constraints & then solve.
Exponential growth function.
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