At what points (x,y,z) in space are the functions continuous? a. h(x,y,z)= In (2³-2x³ - 3y - 1) 1 b. h(x,y,z) = 2³-√√x³ +y a. At which points is h(x,y,z)= In (23-2x³ - 3y - 1) continuous? Choose the correct answer below. O A. All points satisfying x#y #z O C. All points satisfying z³ - 2x³ - 3y > 1 O E. All points satisfying z³ - 2x³ - 3y # 1 O G. All points b. At which points is h(x,y,z) = O A. O C. O E. All points satisfying z³ #√x³. +y All points satisfying z³>√ 1 All points satisfying x³ +y>0 O G. All points +y Fy continuous? Choose the correct answer below. OB. All points satisfying z³ - 2x³ > 3y - 1 O D. All points except (0,0,0) OF. All points satisfying z³ - 2x³ - 3y < 1 OH. No points O B. All points satisfying x³ + y 20 and 2³ #√x³ +y O D. All pints satisfying x#y #z O F. All points satisfying x³ + y20 O H. No points
At what points (x,y,z) in space are the functions continuous? a. h(x,y,z)= In (2³-2x³ - 3y - 1) 1 b. h(x,y,z) = 2³-√√x³ +y a. At which points is h(x,y,z)= In (23-2x³ - 3y - 1) continuous? Choose the correct answer below. O A. All points satisfying x#y #z O C. All points satisfying z³ - 2x³ - 3y > 1 O E. All points satisfying z³ - 2x³ - 3y # 1 O G. All points b. At which points is h(x,y,z) = O A. O C. O E. All points satisfying z³ #√x³. +y All points satisfying z³>√ 1 All points satisfying x³ +y>0 O G. All points +y Fy continuous? Choose the correct answer below. OB. All points satisfying z³ - 2x³ > 3y - 1 O D. All points except (0,0,0) OF. All points satisfying z³ - 2x³ - 3y < 1 OH. No points O B. All points satisfying x³ + y 20 and 2³ #√x³ +y O D. All pints satisfying x#y #z O F. All points satisfying x³ + y20 O H. No points
Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
ChapterA: Appendix
SectionA.2: Geometric Constructions
Problem 10P: A soda can has a volume of 25 cubic inches. Let x denote its radius and h its height, both in...
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