
Definition of the Derivative Part 2 Notes
Presentation
•
Mathematics
•
12th Grade
•
Medium
Kelly Rocco
Used 4+ times
FREE Resource
3 Slides • 11 Questions
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Definition of the Derivative Part 2 Notes
Directions: Use this Quizizz to watch a video, take notes, and practice some more on derivatives!
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Directions for Activity
Using the worksheet in OneNote answer each of the following questions. When typing your answers, use NO SPACES!
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Fill in the Blanks
#1: Find an equation that is tangent to the graph of f and parallel to the given line. (When you type your answer use NO SPACES)
f(x)=−41x2 parallel to x+y=0
Type answer...
5
Multiple Select
#2: Find an equation that is tangent to the graph of f and parallel to the given line. (SELECT ALL THAT APPLY)
f(x)=−21x3 parallel to 6x+y+4=0
y+4=−6(x−2)
y−4=−6(x+2)
y−4=6(x−2)
y−4=6(x+2)
6
Fill in the Blanks
#3a: State the equation of the tangent line using the given information.(Type your answers with NO SPACES)
f(2)=3, f′(2)=5
Type answer...
7
Fill in the Blanks
#3b: Write the equation of the normal line you found below using the given information from question #3.
(Type your answers with NO SPACES)
f(2)=3, f′(2)=5
Type answer...
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Fill in the Blanks
#4: Find the derivative of the function below.
(Type your answer with NO SPACES)
f(x)=6x−x2
Type answer...
9
Fill in the Blanks
#5: Find the equation of the tangent line for the function at the given x-value. (Type your answer with NO SPACES)
f(x)=6x−x2 at x=3
Type answer...
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Fill in the Blanks
#6: Write the equation of the normal line for the function at the given x-value. (Type your answers with NO SPACES)
f(x)=6x−x2 at x=−1
Type answer...
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Fill in the Blanks
#7: State the x-values at which the function has a horizontal tangent.
f(x)=6x−x2
Type answer...
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Open Ended
How do you feel about finding the derivative of a function using the limit definition?
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Open Ended
How do you feel about finding the equation of tangent lines and normal lines when given a function?
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Open Ended
Tell me a random, fun fact about yourself!
Definition of the Derivative Part 2 Notes
Directions: Use this Quizizz to watch a video, take notes, and practice some more on derivatives!
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