Calculus 1

Ximera tutorial
0.00%
How to use Ximera
0.00%
How is my work scored?
0.00%
Content for the First Exam
 
Understanding functions
0.00%
Same or different?
0.00%
For each input, exactly one output
0.00%
Compositions of functions
0.00%
Inverses of functions
0.00%
Review of famous functions
0.00%
How crazy could it be?
0.00%
Polynomial functions
0.00%
Rational functions
0.00%
Trigonometric functions
0.00%
Exponential and logarithmic functions
0.00%
What is a limit?
0.00%
Stars and functions
0.00%
What is a limit?
0.00%
Continuity
0.00%
Limit laws
0.00%
Equal or not?
0.00%
The limit laws
0.00%
The Squeeze Theorem
0.00%
(In)determinate forms
0.00%
Could it be anything?
0.00%
Limits of the form zero over zero
0.00%
Limits of the form nonzero over zero
0.00%
Practice
0.00%
Using limits to detect asymptotes
0.00%
Zoom out
0.00%
Vertical asymptotes
0.00%
Horizontal asymptotes
0.00%
Continuity and the Intermediate Value Theorem
0.00%
Roxy and Yuri like food
0.00%
Continuity of piecewise functions
0.00%
The Intermediate Value Theorem
0.00%
Exam One Review
0.00%
Content for the Second Exam
 
An application of limits
0.00%
Limits and velocity
0.00%
Instantaneous velocity
0.00%
Definition of the derivative
0.00%
Slope of a curve
0.00%
The definition of the derivative
0.00%
Derivatives as functions
0.00%
Wait for the right moment
0.00%
The derivative as a function
0.00%
Differentiability implies continuity
0.00%
Rules of differentiation
0.00%
Patterns in derivatives
0.00%
Basic rules of differentiation
0.00%
The derivative of the natural exponential function
0.00%
The derivative of sine
0.00%
Product rule and quotient rule
0.00%
Derivatives of products are tricky
0.00%
The Product rule and quotient rule
0.00%
Chain rule
0.00%
An unnoticed composition
0.00%
The chain rule
0.00%
Derivatives of trigonometric functions
0.00%
Higher order derivatives and graphs
0.00%
Rates of rates
0.00%
Higher order derivatives and graphs
0.00%
Concavity
0.00%
Position, velocity, and acceleration
0.00%
Implicit differentiation
0.00%
Standard form
0.00%
Implicit differentiation
0.00%
Derivatives of inverse exponential functions
0.00%
Logarithmic differentiation
0.00%
Multiplication to addition
0.00%
Logarithmic differentiation
0.00%
Derivatives of inverse functions
0.00%
We can figure it out
0.00%
Derivatives of inverse trigonometric functions
0.00%
The Inverse Function Theorem
0.00%
More than one rate
0.00%
A changing circle
0.00%
More than one rate
0.00%
Applied related rates
0.00%
Pizza and calculus, so cheesy
0.00%
Applied related rates
0.00%
Maximums and minimums
0.00%
More coffee
0.00%
Maximums and minimums
0.00%
Midterm 2 Review
0.00%
Content for the Third Exam
 
Concepts of graphing functions
0.00%
What’s the graph look like?
0.00%
Concepts of graphing functions
0.00%
Computations for graphing functions
0.00%
Wanted: graphing procedure
0.00%
Computations for graphing functions
0.00%
Mean Value Theorem
0.00%
Let’s run to class
0.00%
The Extreme Value Theorem
0.00%
The Mean Value Theorem
0.00%
Linear approximation
0.00%
Replacing curves with lines
0.00%
Linear approximation
0.00%
Explanation of the product and chain rules
0.00%
Optimization
0.00%
A mysterious formula
0.00%
Basic optimization
0.00%
Applied optimization
0.00%
Volumes of aluminum cans
0.00%
Applied optimization
0.00%
L’Hopital’s rule
0.00%
A limitless dialogue
0.00%
L’Hopital’s rule
0.00%
Antiderivatives
0.00%
Jeopardy! Of calculus
0.00%
Basic antiderivatives
0.00%
Falling objects
0.00%
Approximating the area under a curve
0.00%
What is area?
0.00%
Introduction to sigma notation
0.00%
Approximating area with rectangles
0.00%
Definite integrals
0.00%
Computing areas
0.00%
The definite integral
0.00%
Antiderivatives and area
0.00%
Meaning of multiplication
0.00%
Relating velocity, displacement, antiderivatives and areas
0.00%
First Fundamental Theorem of Calculus
0.00%
What’s in a calculus problem?
0.00%
The First Fundamental Theorem of Calculus
0.00%
Second Fundamental Theorem of Calculus
0.00%
A secret of the definite integral
0.00%
The Second Fundamental Theorem of Calculus
0.00%
A tale of three integrals
0.00%
Midterm 3 Review
0.00%
Additional content for the Final Exam
 
Applications of integrals
0.00%
What could it represent?
0.00%
Applications of integrals
0.00%
The idea of substitution
0.00%
Geometry and substitution
0.00%
The idea of substitution
0.00%
Working with substitution
0.00%
Integrals are puzzles!
0.00%
Working with substitution
0.00%
The Work-Energy Theorem
0.00%
Overall
0%

https://ximera.osu.edu/certificate/H4sIAAAAAAACA4WMwQrCMAyGX2X07NY02zrX6w6%2BgF7ES%2B0qDLYVmhYE8d1txLu5JPz5vv8ldrt5YcQpe0rVhXwUB5F5GfFcNh9tEyg3fs6SU5J6GGHAXruxPWJ7B%2FVArdWoijbbxFUI2NegasQzdAaV6bDpQF8L4UKOxIzcQnB5zSSdXb8HF6Qlrfydftltr%2F5NQdgkF2Ix4f0Bb5%2F1cNEAAAA%3D/neu8hadayb7EQ87ddY0llyBP2cNH1T95tIZbcoe7aIcbtG9FlVaogW%2Bom3hb21LVQ3GkxzcxfSm4zsq4yzM7M1f2KnHyD7KmF%2Fcc%2BFk4EOTBn4p0dT%2FcuXdzacNF3sGeGAH6Tp%2F4MyhT3S%2FNFoAqjmUi6e9SiVbJqUSEtCVWQ%2BJtMYPjP2OxHOzz8Hh6aExqHHp7i%2FW6cSq8nQIhEsaehL1hN80vKVFF8jnHbLKn6aYPoaLHGezl0NoLyLCupfPRR9ozjtcm1pbxtrk6tX79eaXyrqvmI0MNRmBknJLEzhWa5GXfyLDJvlv9JCe5MCN%2FEck3uexiM2uRcUEbbIoeCw%3D%3D