Verified Documents at Ohio State University

Calculus I
Ohio State University
Verified Notes

Browse the full collection of course materials, past exams, study guides and class notes for MATH 1151 - Calculus I at Ohio State University verified by our community.

PROFESSORS

All Professors

Dong Chen

Ernest Fontes

Verified Documents for Ernest Fontes

Class Notes

Taken by our most diligent verified note takers in class covering the entire semester.

MATH 1151 Lecture Notes - Lecture 1: Inverse Function

MATH 1151 Lecture 2: MATH 1151 Lecture 2

MATH 1151 Lecture 3: MATH 1151 Lecture 3 - Limit Laws

MATH 1151 Lecture 4: MATH 1151 Lecture 4 - (In)determinate Forms

MATH 1151 Lecture 5: MATH 1151 Lecture 5 - Using Limits to Detect Asymptotes

MATH 1151 Lecture Notes - Lecture 7: Coset

MATH 1151 Lecture 8: MATH 1151 Lecture 8- An Application of Limits

MATH 1151 Lecture 9: MATH 1151 Lecture 9- Midterm 1 Lecture Review

MATH 1151 Lecture 10: MATH 1151 Lecture 10- Definition of Derivative

MATH 1151 Lecture Notes - Lecture 11: Olx, Trigonometric Functions

MATH 1151 Lecture Notes - Lecture 12: Adze, Power Rule

MATH 1151 Lecture 13: MATH 1151 Lecture 13 - Product Rule and Quotient Rule

Product rule is taking the derivative of f(x)*g(x) A function like f(x)=sin 2 (x) which is equal to sin(x)*sin(x) can have its derivative taken by the

MATH 1151 Lecture Notes - Lecture 14: Power Rule, Product Rule, Quotient Rule

MATH 1151 Lecture 15: MATH 1151 Lecture 15- Higher-Order Derivatives and Graphs

Definition: a function f is increasing on an interval i if for every ab in i we have f(a>f(b) Note : f (x) is increasing.

MATH 1151 Lecture Notes - Lecture 16: Fax, Eday

MATH 1151 Lecture Notes - Lecture 17: Thx

Pch since1 f x e 1hsinor remember a e ma. 2 in sinai t x sing code fy. 2x in sinan t x sine cosa nvm. In sinai take the ln of each side mum. 2xbngincx

MATH 1151 Lecture Notes - Lecture 18: Immunoglobulin G, Adze

MATH 1151 Lecture 19: MATH 1151 Lecture 19 - Review of Derivatives (Computational Test)

MATH 1151 Lecture Notes - Lecture 20: Hypotenuse, European Route E20, Airco Dh.2

More than one rate (related rates part 1) at. 10in min increasing w respecttotime adrace x is. Take a 1 foot cube, it grows bigger with edges increasin

MATH 1151 Lecture Notes - Lecture 21: Hypotenuse

MATH 1151 Lecture 22: MATH 1151 Lecture 22- Maximums and Minimums

Maximums and minimums (maxima and minima) ifthis is amaximum then all othervenues will bebelow it. What"s happening at x=3? issmallertyqgitisonreitaher

MATH 1151 Lecture Notes - Lecture 24: Asymptote

MATH 1151 Lecture Notes - Lecture 25: Inflection

MATH 1151 Lecture Notes - Lecture 26: Minimax

O ca o alocal 94 min poi qglobalmin. Global (absolute) maximum at x=a if f(a) is greater than or equal to f(x) for all x values in the domain. Global (

MATH 1151 Lecture Notes - Lecture 27: Horse Length

MATH 1151 Lecture Notes - Lecture 28: Ulm School Of Design, Cosco

MATH 1151 Lecture Notes - Lecture 29: Lala Dx, Jelling Stones, Common Cold

MATH 1151 Lecture Notes - Lecture 30: Maxima And Minima

MATH 1151 Lecture Notes - Lecture 31: Quotient Rule, Mox Fuel

MATH 1151 Lecture Notes - Lecture 32: Antiderivative

An antiderivative for f(x) is another function f(x) whose derivative is f(x) f is antiderivative for f f is derivative for f. Indefinite integral of f(

MATH 1151 Lecture 33: Approximating the Area Under a Curve

MATH 1151 Lecture 34: Definite Integrals

MATH 1151 Lecture 35: Review for Midterm 3

D2 min when d is a min be dio. Reviewproblem 3 1 findpointon 4 8 closest to 6410. Firstifositive is a localminimum byfirstderivatine test it"s also a g

MATH 1151 Lecture Notes - Lecture 37: Jean-De-Dieu Soult, C Mathematical Functions

MATH 1151 Lecture 38: First Fundamental Theorem of Calculus

MATH 1151 Lecture Notes - Lecture 39: Antiderivative, 4Dx

MATH 1151 Lecture 42: Applications of Integrals

MATH 1151 Lecture Notes - Lecture 43: Differentiable Function

MATH 1151 Lecture Notes - Lecture 44: Hummus

MATH 1151 Lecture 45: Substitution Part 3 and Final Exam Review

MATH 1151 Lecture 46: Final Exam Review Lecture