Which of the following statements is TRUE regarding the function f (x) = log2 (x+ 4) + 3? O A. There is a vertical asymptote at x = -4 and the end behavior can be described as x +0, f(x) - -o and as x -4, f(x) → -∞. B. There is a vertical asymptote at x = -4 and the end behavior can be described as x - +0, f(x) - +0 and as x - -4, f(x) - -00. O C. There is a horizontal asymptote at y = 3 and the end behavior can be described as x- +∞, f(x) - +o and as x - -oo, f(x) - 3. O D. There is a horizontal asymptote at y = 3 and the end behavior can be described as x - +∞, f(x) - +o and as x - -oo, f(x) - -4.

Which of the following statements is TRUE regarding the function f (x) = log2 (x+ 4) + 3? O A. There is a vertical asymptote at x = -4 and the end behavior can be described as x +0, f(x) - -o and as x -4, f(x) → -∞. B. There is a vertical asymptote at x = -4 and the end behavior can be described as x - +0, f(x) - +0 and as x - -4, f(x) - -00. O C. There is a horizontal asymptote at y = 3 and the end behavior can be described as x- +∞, f(x) - +o and as x - -oo, f(x) - 3. O D. There is a horizontal asymptote at y = 3 and the end behavior can be described as x - +∞, f(x) - +o and as x - -oo, f(x) - -4.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.6: Permutations

Problem 47E

See similar textbooks

Similar questions

The natural logarithmic function f(x)=Inx has the ____________ asymptote x =____.
The formula for the amount A in an investmentaccount with a nominal interest rate r at any timet is given by A(t)=a(e)rt, where a is the amount ofprincipal initially deposited into an account thatcompounds continuously. Prove that the percentageof interest earned to principal at any time t can becalculated with the formula I(t)=ert1.
Use the result from the previous exercise to graph the logistic model P(t)=201+4e0.5t along with its inverse on the same axis. What are the intercepts and asymptotes of each function?
In an exponential decay function, the base of theexponent is a value between 0 and 1. Thus, for somenumber b1, the exponential decay function canbe written as f(x)=a(1b)x. Use this formula, alongwith the fact that b=en, to show that an exponential decay function takes theform f(x)=a(e)nx for somepositive number n.