The function f(x) = 6(x – 5)²/3 increasing on the interval and is decreasing on the interval The function is concave down on the interval and is concave up on the interval The function has a local minimum at Land a local maximum at DNE The function has inflection points at Calculate all limits necessary, then graph the function using all this information. Enter intervals using interval notation. No more than four (4) decimal places are required. Infinity is written oo. Negative infinity is written -o0. If there is more than one soution (e.g., multiple relative maxima) enter them as a comma separated list. If there are no solutions enter "DNE."

College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter2: Functions And Their Graphs
Section2.4: A Library Of Parent Functions
Problem 47E: During a nine-hour snowstorm, it snows at a rate of 1 inch per hour for the first 2 hours, at a rate...
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The function f(x) = 6(x – 5)²/3
is increasing on the interval
and is decreasing on the interval-0.5
The function is concave down on the interval
and is concave up on the interval
The function has a local minimum at5
and a local maximum at DNE
The function has inflection points at
Calculate all limits necessary, then graph the function using all this information.
Enter intervals using interval notation. No more than four (4) decimal places are
required. Infinity is written oo. Negative infinity is written -oo. If there is more than
one soution (e.g., multiple relative maxima) enter them as a comma separated list. If
there are no solutions enter "DNE."
Transcribed Image Text:The function f(x) = 6(x – 5)²/3 is increasing on the interval and is decreasing on the interval-0.5 The function is concave down on the interval and is concave up on the interval The function has a local minimum at5 and a local maximum at DNE The function has inflection points at Calculate all limits necessary, then graph the function using all this information. Enter intervals using interval notation. No more than four (4) decimal places are required. Infinity is written oo. Negative infinity is written -oo. If there is more than one soution (e.g., multiple relative maxima) enter them as a comma separated list. If there are no solutions enter "DNE."
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