Clayton horizons

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State the domain of the functions. Use interval notation. Briefly explain your reasoning. Find and simplify the expressions

Describe the end behavior. Even power positive coefficient Factor completely to find the zeros common factor multiplicity Find the vertical asymptotes

Simplify each expression. Leave no negative exponents. Find all real solutions Find and graph the equation of each line Consider the function Find the domain and range Standard form List the transformations Local max or min Describe the end behavior of the polynomial Sketch the graph label each piece clearly Consider the rational equation Find the vertical and horizontal asymptotes Choose the correct formula

Graph the function f(x)=5-3x, not by plotting points but by starting from the graph y=3x. Show or list the transformations. State the domain and range. State the asymptote List the transformations starting from The vertical intercept log Solve the equation. Use a calculator to approximate to 3 decimals, when necessary. Formulas Compounded continuously How long would it take the investment to reach $20,000 in savings account A?

Let f(x)= lim f(x) deg numerator deg denominator Vertical and horizontal asymptotes Find the derivative using the long method

Factor Simplify Parallel Factors Factoring Simplify

The graph is given. Only one of the functions is linear, which one is linear, f(x) or g(x)? Rate of change? Slope? Consider the function. How is the graph of f(x) obtained from y=x2? What is the horizontal Translation? Vertical Stretch or shrink? Find the vertex Odd, even or neither?

Find the nth term of the geometric sequence with given term a and common ratio r. The first four terms of a sequence are given. Determine whether these terms can be the terms of a geometric sequence. Find the indicated term of the geometric sequence with the given description. Find the partial sum of the geometric sequence that satisfies the given conditions. Find the sum. Convergent or Divergent? Arithmetic, geometric, or neither?

Find the exponential model. Find the exponential model for the population, After how many years will the population reach x million? The relative growth rate is reduced to x per year. Find an exponential model for the population t years after 2012. Find a function m(t)=moe-rt. How long will it take the sample to decay to 20% of its original amount? Write the sum without using sigma notation. Find the nth term of the arithmetic sequence with the given first term a common difference d. What is...