# All Educational Materials for MATH104 at University of Waterloo (UW)

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## MATH136 Midterm: Sample

20 Page

20 Jan 2020

Student name (print legibly) (family name) (given name) Instructions: fill in your waterloo id number and quest login in the box at the top of this pag

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## MATH136 Chapter 2: A2_Soln_F17

5 Page

20 Jan 2020

= (5)(7) + ( 2)(6) + ( 3)(8) + (2)( 5) = 11. = p22 + 12 + ( 4)2 = 21. (2) find the scalar equation for the plane with vector equation. To write the sca

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## MATH136 Midterm: Sample

22 Page

20 Jan 2020

Student name (print legibly) (family name) (given name) Instructors/sections (cid:3) 001 andrew beltaos (11:30) (cid:3) 002 linda farczadi (1:30) (cid:

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## MATH138 Lecture Notes - Lecture 2: Solution Set, The Roots

6 Page

8 Jan 2020

Thus the solution to |x 2| = 5 is (b) |x 4| = |3x + 2| In this case we have that |x 4| = (x 4) and |3x + 2| = (3x + 2) so that our equation becomes. (x

View Document## MATH104 Chapter Notes -Parallelogram Law

3 Page

7 Oct 2013

So far, we have always had our vectors start at the origin, and end at the point corresponding to our vector. But if we are thinking of vectors as a di

View Document## MATH104 Chapter Notes -Parametric Equation

2 Page

7 Oct 2013

Vector equation of a line in r2 (pages 5-6) The equation x2 = (0. 5)x1 + 1 de nes the x2 component of a point on the line in terms the x1 component. Bu

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## MATH104 Chapter Notes -Parallelogram Law

3 Page

7 Oct 2013

So far, we have always had our vectors start at the origin, and end at the point corresponding to our vector. But if we are thinking of vectors as a di

View Document## MATH104 Chapter Notes -Parametric Equation

2 Page

7 Oct 2013

Vector equation of a line in r2 (pages 5-6) The equation x2 = (0. 5)x1 + 1 de nes the x2 component of a point on the line in terms the x1 component. Bu

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## MATH104 Chapter Notes -Parametric Equation

2 Page

7 Oct 2013

Vector equation of a line in r2 (pages 5-6) The equation x2 = (0. 5)x1 + 1 de nes the x2 component of a point on the line in terms the x1 component. Bu

View Document## MATH104 Chapter Notes -Parallelogram Law

3 Page

7 Oct 2013

So far, we have always had our vectors start at the origin, and end at the point corresponding to our vector. But if we are thinking of vectors as a di

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