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- Introduction to Calculus and Vectors
- University of Ottawa
- Verified Notes
Browse the full collection of course materials, past exams, study guides and class notes for MAT 1339 - Introduction to Calculus and Vectors at University of Ottawa verified by …
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Michael Reeks
fall
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Class Notes
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MAT 1339 Lecture Notes - Lecture 1: Differential Calculus, Linear Function
In algebra, we study linear functions such as f(x) = 3x+1. To fully understand a line we only need one point and the slope. Lines are very simple and c
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MAT 1339 Lecture 2: MAT1339-Lecture2 Secant lines & Rate of change
Mat1339 lecture 2 secant lines & average rate of change. Secant line: a straight line that intersects at 2 points on a function. It comes from the
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MAT 1339 Lecture Notes - Lecture 3: Indeterminate Form
You can use any point because these slopes are constant. Slope of secant lines or average rate of change: constant and rely on a,b to be determined. Sl
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MAT 1339 Lecture 4: MAT1339 – Lecture 4 - Limits and Instantaneous rate of change
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MAT 1339 Lecture Notes - Fall 2018 Lecture 5 - Power rule
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MAT 1339 Lecture Notes - Lecture 6: Power Rule, Product Rule, Quotient Rule
Mat1339 - lecture 6 - rules of derivatives. Derivatives: the instantaneous rate of change or the slope at a certain point on the graph. They allow us t
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MAT 1339 Lecture Notes - Lecture 7: Quotient Rule, Function Composition, Product Rule
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MAT 1339 Lecture 8: MAT1339 - Lecture 8 - Review for Midterm
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MAT 1339 Lecture Notes - Lecture 11: Maxima And Minima
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MAT 1339 Lecture 12: MAT1339 - Lecture 10 - Critical points and the second derivative (1)
Mat1339 - lecture 10 - critical points and the second derivative. Non-extremal critical points: a point is not an extrema if the tangent line is horizo
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MAT 1339 Lecture Notes - Lecture 13: Asymptote
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MAT 1339 Lecture Notes - Lecture 16: V Engine
Mat1339 - lecture 12 - calculus problems using derivatives. How to graphically differentiate a function from its derivative: Using calculus to interpre
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MAT 1339 Lecture Notes - Lecture 17: Exponential Function, Shap, Exponential Growth
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MAT 1339 Lecture Notes - Lecture 18: Unit Circle
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MAT 1339 Lecture Notes - Lecture 19: Chain Rule
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MAT 1339 Lecture Notes - Lecture 21: Parallelogram
Mat1339 - lecture 16 - introduction to vectors. Scalar: a quantity that only represents magnitudes (sizes). Vector: a quantity that represents the magn
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MAT 1339 Lecture Notes - Lecture 22: Hypotenuse, Unit Vector
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MAT 1339 Lecture Notes - Lecture 23: Dot Product, Unit Vector, Right Angle
Mat1339 - lecture 18 - vectors dot product. We have learned to add, subtract and multiply scalars with vectors but what about multiplying vectors with
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MAT 1339 Lecture Notes - Lecture 24: Cartesian Coordinate System, Cross Product, Orthogonality
Mat1339 - lecture 19 - cartesian third dimension and the cross product. Cartesian third dimension: adding a third dimension to the original (x,y) carte
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MAT 1339 Lecture 25: MAT1339 - Lecture 25 - Vector geometry of lines
The equation of the slope of a straight line which. Mat1339 - lecture 20 - vector geometry of lines. We have previously seen two kinds of equations of
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MAT 1339 Lecture 26: MAT1339 - Lecture 21 - Equations of lines in third space
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MAT 1339 Lecture Notes - Lecture 27: Unit Circle, Cross Product, Parallelogram
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