Calculus with Review 2

Ximera tutorial: 0.00%
How to use Ximera: 0.00%
How is my work scored?: 0.00%
Content for the First Exam
Review of Limits: 0.00%
Guess the Value: 0.00%
Review Limits.: 0.00%
Review of differentiation: 0.00%
Review Derivatives BreakGround: 0.00%
Review Derivatives: 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%
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%
Implicit differentiation: 0.00%
Standard form: 0.00%
Implicit differentiation: 0.00%
Finding dx dy: 0.00%
Logarithmic differentiation: 0.00%
Multiplication to addition: 0.00%
Logarithmic differentiation: 0.00%
Content for the Second Exam
Inverse Trigonometric Functions: 0.00%
Inv Trig Function BreakGround: 0.00%
Inverse trigonometric functions: 0.00%
Derivatives of inverse trigonometric functions: 0.00%
Derivatives of inverse trigonometric functions BreakGround: 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%
L’Hopital’s rule: 0.00%
A limitless dialogue: 0.00%
L’Hopital’s rule: 0.00%
L’Hopital’s rule for other forms: 0.00%
Indeterminate mutterings: 0.00%
L’Hopital’s rule for other forms: 0.00%
Antiderivatives: 0.00%
Jeopardy! Of calculus: 0.00%
Basic antiderivatives: 0.00%
Falling objects: 0.00%
Content for the Third Exam
Approximating the area under a curve: 0.00%
What is area?: 0.00%
Approximating area with rectangles: 0.00%
Area approximations in sigma notation: 0.00%
So many rectangles.: 0.00%
Sigma Notation: 0.00%
Area approximations with sigma notation: 0.00%
Definite integrals: 0.00%
Computing areas: 0.00%
The definite integral: 0.00%
Properties of the definite integral: 0.00%
Computing areas: 0.00%
Properties of the definite integral: 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%
Applications of integrals: 0.00%
What could it represent?: 0.00%
Applications of integrals: 0.00%
Additional content for the Final Exam
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/H4sIAAAAAAACA4WMSwvCMBCE%2F0rI2bbpmhaTaw%2FeRRHES9iuGOgD8rCC%2BN9Nqnf3MuzMN%2FPikxmJa76P5AM7eXJ8w2MWzZ92JGfK2ceS%2Blhl11dtC0rtekJEAGVELdStbiSmWm9CngIBshCyAHmErZagAUrZiEsicI7OZ6ZCM%2BBiw93Rw9KyvnGI%2Fpysw2pBwoMNQ6a7X8pyg33z68T%2BXULyisfZpRXx%2FgDyhB4S7QAAAA%3D%3D/odsFM6JZVGwQctACpCUyj3ubS0S7Ij6QHib9Z%2BQiwBohjV2LeaknzhL8Q7%2BQcuE1Xft8BIWmbFfIK6ltzAEnrnCM6j%2F%2B5LyigOM32TFAj8VsQ1CcrmpQ1tGfATYIKXok1SNIAwWHomCLkZKRlrItx9tA6PT67xOg2nKiRIMLyY0wIQnC8soMwKN2DebfwP2BiBGnYAwvJ8yr%2FT8M32OzXFMng0ara8QU33O2Qb4QojO6eC%2FUd8IIYsrGu8z6IV0teZQur%2FmRP%2Fgdxr0PBTIbC8rvnYmSNB%2BsMFf3I2HnVFBu9%2FBYVjwpACiKBh2OwT3GszsCsG9BfvC7Czq2jysPMg%3D%3D