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The graph below shows the profit P from the daily production of x thousand kilograms of an industrial disinfectant. Use the graph to complete parts a through f to the right. AP(X) 2000- 1500- 1000- 500- 0 (10, 1700) First shift. Second shift (10, 1100) 56 15 10 # of units (1000s of kilos) 20 a. Find lim P(x). Select the correct choice below and, if necessary, fill in the answer box within X→6 your choice O A. lim P(x)= 1100 (limit does not exist) X→6 OB. lim P(x)= X→6 (Round to the nearest hundred as needed.) OC. The limit lim P(x) does not exist because the one-sided limits are not equal. X→6

The graph below shows the profit P from the daily production of x thousand kilograms of an industrial disinfectant. Use the graph to complete parts a through f to the right. AP(X) 2000- 1500- 1000- 500- 0 (10, 1700) First shift. Second shift (10, 1100) 56 15 10 # of units (1000s of kilos) 20 a. Find lim P(x). Select the correct choice below and, if necessary, fill in the answer box within X→6 your choice O A. lim P(x)= 1100 (limit does not exist) X→6 OB. lim P(x)= X→6 (Round to the nearest hundred as needed.) OC. The limit lim P(x) does not exist because the one-sided limits are not equal. X→6

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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The graph below shows the profit P from the daily production of x thousand kilograms of an industrial disinfectant. Use the graph to complete parts a through f to the right. AP(x) (10, 1700) Second shift 74 First shift (10, 1100) 2000- 1500- 1000- 500- 이 56 10 15 # of units (1000s of kilos) 20 a. Find lim P(x). Select the correct choice below and, if necessary, fill in the answer box within X→6 your choice. O A. lim P(x) = 1100 (limit does not exist) X→6 OB. lim P(x) = X→6 (Round to the nearest hundred as needed.) O C. The limit lim P(x) does not exist because the one-sided limits are not equal. X→6
Transcribed Image Text:The graph below shows the profit P from the daily production of x thousand kilograms of an industrial disinfectant. Use the graph to complete parts a through f to the right. AP(x) (10, 1700) Second shift 74 First shift (10, 1100) 2000- 1500- 1000- 500- 이 56 10 15 # of units (1000s of kilos) 20 a. Find lim P(x). Select the correct choice below and, if necessary, fill in the answer box within X→6 your choice. O A. lim P(x) = 1100 (limit does not exist) X→6 OB. lim P(x) = X→6 (Round to the nearest hundred as needed.) O C. The limit lim P(x) does not exist because the one-sided limits are not equal. X→6
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