Question

mylab.pearson.com ess and Soc Sci winter 2025 osu ecampu tomi booth - The First- and Question 14, 2.2.39 HW Score: \( 83.13 \%, 11.64 \) of 14 points Rules O Points: 0 of 1 Save Decide which of the accompanying curves could not be the graph of \( \left(6 x^{4}+1\right)^{4} \) for \( x \geq 0 \) by considering the derivative of \( f(x) \). Explain your answer. Q Q (C) Graph \( \square \) cannot be the graph of \( f(x) \), because the derivative of \( f(x) \) is \( \square \) for \( x>0 \). Thus, the function should be \( \square \) \( \square \) Clear all Check answer structor

          mylab.pearson.com
ess and Soc Sci winter 2025 osu ecampu
tomi booth
- The First- and
Question 14, 2.2.39
HW Score: \( 83.13 \%, 11.64 \) of 14 points
Rules
O Points: 0 of 1
Save

Decide which of the accompanying curves could not be the graph of \( \left(6 x^{4}+1\right)^{4} \) for \( x \geq 0 \) by considering the derivative of \( f(x) \). Explain your answer.

Q
Q

(C)
Graph
\( \square \) cannot be the graph of \( f(x) \), because the derivative of \( f(x) \) is \( \square \) for \( x>0 \). Thus, the function should be
\( \square \)
\( \square \)
Clear all
Check answer
structor

mylab.pearson.com
ess and Soc Sci winter 2025 osu ecampu
tomi booth
- The First- and
Question 14, 2.2.39
HW Score: 83.13 %, 11.64 of 14 points
Rules
O Points: 0 of 1
Save

Decide which of the accompanying curves could not be the graph of (6 x^4+1)^4 for x ≥ 0 by considering the derivative of f(x). Explain your answer.

Q
Q

(C)
Graph
□ cannot be the graph of f(x), because the derivative of f(x) is □ for x>0. Thus, the function should be
□
□
Clear all
Check answer
structor

Added by Joel W.

Question

Please give Ace some feedback