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Calculus I
University of Connecticut
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Amit Savkar

Katherine Hall

Erin Rizzie

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MATH 1131Q

Syllabus for MATH 1131Q Erin Rizzie

Class Notes

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MATH 1131Q Lecture Notes - Lecture 1: Trigonometric Functions

Math 1131q , lecture 1 , section 2. 1 - the tangent and velocity problems. Tangent line - a line that is touching a curve, but does not cross it. Secan

MATH 1131Q Lecture 1: new doc 2018-09-08 19.21.16_20180908192354

MATH 1131Q Lecture 1: 2.2

MATH 1131Q Lecture 2: 2.3 pt 2

MATH 1131Q Lecture 2: 2.3 pt 3

MATH 1131Q Lecture 2: 2.3 pt 1

MATH 1131Q Lecture 2: 2.3 pt 4

MATH 1131Q Lecture Notes - Lecture 2: Horse Length, Classification Of Discontinuities, Intermediate Value Theorem

Math 1131q , lecture 2 , section 2. 4-2. 6. Example : is read as or x 1. The limit as x approaches a of f(x) is . The limit of f(x) a x approaches a li

MATH 1131Q Lecture 3: 2.4 pt 1

MATH 1131Q Lecture 3: 2.4 pt 2

MATH 1131Q Lecture Notes - Lecture 3: Exponential Function, Power Rule, Differentiable Function

Math 1131q , lecture 3 , section 2. 7/2. 8/3. 1. Definition of a limit - time f"(a) lim f (a + h) - f (a) The change in x is x = x2 - x1. Y = f(x2) - f

MATH 1131Q Lecture Notes - Lecture 4: Quotient Rule, Product Rule

MATH 1131Q Lecture 4: 2.5 pt 2

MATH 1131Q Lecture 4: 2.5 pt 1

MATH 1131Q Lecture Notes - Lecture 5: Squeeze Theorem, Implicit Function

Math 1131q , lecture 5 , sections 3. 3 - 3. 5. 0 cos( ) < sin( ) / < 1 for. We have lim cos( ) = 1 and lim 1 = 1. Squeeze theorem on the functions abov

MATH 1131Q Lecture Notes - Lecture 6: Differential Equation, Logarithmic Differentiation

MATH 1131Q Lecture Notes - Lecture 7: Approximation Error

Math 1131q , lecture 7 , section 3. 9 / 3. 10 / 4. 8. Rate of change da = * d r^2 = 2r dr dt dt dt. When f(x) is differentiable at x = a , its tangent

MATH 1131Q Lecture Notes - Lecture 8: Maxima And Minima, Asymptote

Math 1131q , lecture 8 , section 4. 1. Let c be a number in the domain d of a function f. then f(c) is the. Absolute maximum value of f on d if f(c) f(

MATH 1131Q Lecture Notes - Lecture 9: Mean Value Theorem, Maxima And Minima, Inflection

Math 1131q , lecture 9 , sections 4. 2 / 4. 3 / 4. 4. Let f be a function that satisfies the following three hypotheses: 3. f is continuous on the clos

MATH 1131Q Lecture Notes - Lecture 10: Antiderivative

Math 1131q , lecture 10 , sections 4. 7 / 4. 9. Steps to solve optimization problems : read the problem, re-read the problem and underline important ph

MATH 1131Q Lecture Notes - Lecture 11: Antiderivative, Summation

MATH 1131Q Lecture Notes - Lecture 12: Antiderivative

MATH 1131Q Lecture Notes - Lecture 14: Differentiable Function, Antiderivative

Math 1131q , lecture 14 , sections 5. 5 / 6. 1. If u = g(x) is a differentiable function whose range is an interval i and f is continuous on i, then. X

MATH 1131Q Lecture 15: MATH 1131Q , Lecture 15 , Section 6.2

Math 1131q , lecture 15 , section 6. 2. Cylinder volume = area of base * height. Rectangular box volume = lwh r^2 = x^2 + y^2. If keep adding disks tog