please solve and answer these two questions correctly. 01. Which staterment about end behavior | A. f (x) → +o as x → 0of the graph of f(x) = x4 + 1 is true?В. f (x)C. f (x)D. f(x) → –∞ as x → 0E. not givenA. 0, ±4В. 4, —4C. ±4, ±4i→ +0 as x → -00→ -00 as x → -0002. What are the real solutions of theequation x5 = 256x?D. 0, +4iE. not given

Answered: Image /qna-images/answer/63e103f5-d3a1-4093-801f-4a33dd9ff887.jpg

01. Which staterment about end behavior |A. f(x) of the graph of f(x) = x* + 1 is true? → +∞ as x → 0 В. f (x) — +0 as x — — со C. f(x) D. f(x) → –∞ as x → 0 E. not given A. 0, ±4 В. 4, —4 C. ±4, ±4i D. 0, +4i E. not given → -o as x → -0 02. What are the real solutions of the equation x5 = 256x?

01. Which staterment about end behavior |A. f(x) of the graph of f(x) = x* + 1 is true? → +∞ as x → 0 В. f (x) — +0 as x — — со C. f(x) D. f(x) → –∞ as x → 0 E. not given A. 0, ±4 В. 4, —4 C. ±4, ±4i D. 0, +4i E. not given → -o as x → -0 02. What are the real solutions of the equation x5 = 256x?

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

See similar textbooks

Similar questions

If g(g(x)) is continous at 0, then g(x) is continous at 0. True or False?
Suppose that ƒ(x) = x2 and g(x) = | x | . Then thecompositions( ƒ ∘ g)(x) = | x | 2 = x2 and (g ∘ ƒ)(x) = | x2| = x2 are both differentiable at x = 0 even though g itself is not differentiable at x = 0. Does this contradict the Chain Rule? Explain.
Show mathematically that MRS is increasing for U=1-ex +e2y and is diminishing for U=lnX +LnY
2. Give an example showing that, even if f0(c) = 0, it could happen that f(x) does not have a localmaximum or minimum at x = c. How is this consistent with Fermat’s Theorem in the book?
Express the solution of the given IVP in terms of a convolution where g(t) is an arbitrary function.
There exists a field that is populated with a large amount of sunflowers. The amount given in time t (in months after the first of january 2020) is given with the function y(t) (attached as an image). During 1 calendar year, when is the population biggest, and when is it the smallest?
4. If the secant method is used on f(x) = x^5 +x^3 +3 and if x_(n-2) = 0 and x_(n-1) = 1, what is x_n?
On the graph of f(x)=cosx and the interval [−2π,0), for what value of x does f(x) achieve a minimum? Choose all answers that apply.
I am not sure how to set this up without a formula for y=f(x) and then having points.
3.7. determine what the absolute minimum would be for f(x) which is given in the image provided. [0, ln6] is the interval it is on.
For a certain function, f'(x) = 0 and f' (x) > 0 for -1 < x < 2. Which statement is not true? a) (2, f (2)) is a local maximum b) (2, f (2)) is a critical point c) 2, f (2)) is a local minimum d) (2, f (2)) Is a turning point
calculate y(0,1) with the interval Δx = 0.025 using the Runge Kutta order 3 and Runge-kutta order 4 methods