A
B
C
D
A
B
C
D
A
B
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D
A
B
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D
A
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A
B
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0
2
3
4
Find the limit as x approaches -2.
4
3
2
DNE
Classify the function as continuous or classify its discontinuity.
Continuous!
Discontinuous with a removable discontinuity
Discontinuous with a jump discontinuity
Discontinuous with an infinite discontinuity
Classify the function as continuous or classify its discontinuity.
Continuous!
Discontinuous with a removable discontinuity
Discontinuous with a jump discontinuity
Discontinuous with an infinite discontinuity
Which of the following must be true for a function to be continuous at a point, a? (select all that apply)
f(a) must exist
the limit as x approaches a must exist
the function has to go to infinity
f(a) and the limit as x approaches a must be equal
you won't need to do any factoring/simplifying when finding the limit
For a limit to exist, the left and the right hand limits must be equal.
true
false
intermediate value theorem
derivatives of trigonometric functions
derivatives of logarithmic functions
derivatives of exponential functions
derivatives of integral functions
product rule
quotient rule
derivative of rational functions
second derivatives of trigonometric functions
second derivatives of logarithmic functions
Trigonometry
Calculus | Second Derivatives Of Exponential Functions
Calculus | Differential Equations
Calculus | Derivatives Of Integral Functions
Calculus | Infinite Sequences
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