Calculus 1 Quiz - Section 1.5 Continuity

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• Discontinuity @ the following: x = -4 and 2

• Discontinuity @ the following: x = -4, 2, 4

• Discontinuity @ the following: x = -4, -1, 2, 4

Tags

CCSS.HSF-IF.C.7B

Use the image to answer the question

• Discontinuity @ the following: x = -2 and 0

• Discontinuity @ the following: x = -8,. -2, and 6

• Discontinuity @ the following: x = -8, -2, 6 and 10

• Continuous at x = -1

• Not continuous @ x = -1

• It is continuous from the left but not continuous from the right

Tags

CCSS.HSF-IF.C.7D

• Continuous at x = 0

• Not continuous @ x = 0

• It is continuous from the left but not continuous from the right

• Continuous at x = 3

• Not continuous @ x = 3

Tags

CCSS.HSF-IF.C.7D

• Discontinuity @ x = -2

• Continuity @ x = -2

• Continuity from the left @ x = -2 but not from the right

• Discontinuity from the left @ x = -2 but not from the right

• Discontinuity @ x = 0

• Continuity @ x = 0

• Continuity from the left @ x = 0 but not from the right

• Discontinuity from the left @ x = 0 but not from the right

• Discontinuity @ x = 5

• Continuity @ x = 5

• Continuity from the left @ x = 5 but not from the right

• Discontinuity from the left @ x = 5 but not from the right

For problems 3 – 7 using only Properties 1 – 9 from the Limit Properties section, one-sided limit properties (if needed) and the definition of continuity determine if the given function is continuous or discontinuous at the indicated points. ***DO PART A***

• Discontinuity @ x = 4

• Continuity @ x = 4

• Continuity from the left @ x = 4 but not from the right

• Discontinuity from the left @ x = 4 but not from the right

Tags

CCSS.HSF-IF.C.7D

For problems 3 – 7 using only Properties 1 – 9 from the Limit Properties section, one-sided limit properties (if needed) and the definition of continuity determine if the given function is continuous or discontinuous at the indicated points. ***DO PART B***

• Discontinuity @ x = 6

• Continuity @ x = 6

• Continuity from the left @ x = 6 but not from the right

• Discontinuity from the left @ x = 6 but not from the right