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Graph the function. Describe its position relative to the graph of the indicated basic function. 2) f(x) = 4X-3 - 1; relative to f(x) = 4X 2) Solve the equation. 3) 5-X - 625 3) Decide whether the function is an exponential growth or exponential decay function and find the constant percentage rate of growth or decay. 4) f(x) = 2.3 - 1.004X 4) Solve the equation by changing it to exponential form. 5) 109 6 X = -3 5) Evaluate the logarithm. 6) In - Ve11 7) log 0.00001 8) 1097 49 8) Simplify the expression. 9) 10log 20 g) Solve the equation by changing it to exponential form. 10) 109 4 X = 2 10) Assuming all variables are positive, use properties of logarithms to write the expression as a sum or difference of logarithms or multiples of logarithms. 11) 1095 *" yz 11) Use the product, quotient, and power rules of logarithms to rewrite the expression as a single logarithm. Assume that all variables represent positive real numbers. 12) 7 10gm q - 5 10gm Z2 12) 13) 7In (xy) - 3In (yz) 13) Use the change of base rule to find the logarithm to four decimal places. 14) 10g 6.3 209 14) Find the exact solution to the equation. 15) 10g4(X - 9) = - 1 15) Solve the equation. 16) log 3 x = log 2 + log (x + 2) 16) 17) ex + e-x - 5 17)