This page provides links to exams used in previous semesters of Ma115 and Ma116. The exams are in two different formats, PDF format (pdf) and TCI-LaTeX format (snb). The pdf links can be read using Adobe's free Acrobat Reader. The snb links can be read using any of the MacKichan products Scientific NoteBook, Scientific Workplace, Scientific Word or their free browser Scientific Viewer.

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Ma 115

Term
No.
Topics Covered
Exam
Solutions
03F Ex1 Limits, continuity, definition of derivative, rules for polynomials
03F Ex2 Differentiation rules, chain rule, inverse functions, extreme values
03F Ex3 Curve sketching, optimization, indeterminant forms, definite integrals, Fundamental Thm
03F Ex4 Integration techniques, improper integrals, areas, separable equations
03F Fin Cumulative (Ex1-4)
02F Ex1 Functions, limits, derivatives, differentiation rules
02F Ex2 Implicit differentiation, derivatives of inverse functions, curve sketching, optimization
02F Ex3 L'Hospital's rule, antiderivatives, definite integrals, Fundamental Theorem, improper integrals
02F Fin Cumulative (Ex1-3); areas, separable differential equations
01F Ex1 Functions, limits, derivatives
01F Ex2 Differentiation rules, the tangent line
01F Ex3 Optimization, curve sketching, L'Hospital's rule
01F Ex4 Definite integrals, Fund. Theorem, improper integrals
01F Fin Cumulative (Ex1-4); volumes of revolution
00F Ex1 Limits, derivatives, tangent lines
00F Ex2 Differentiation rules, max/min, related rates
00F Ex3 Optimization, curve sketching, fund theorem
00F Ex4 Areas, volumes of revolution, improper integrals
00F Fin Cumulative; see Ex1-4
99F Ex1 Limits, derivatives, tangent lines
99F Ex2 Differentiation rules
99F Ex3 Logarithms, optimization, related rates
99F Ex4 Integration techniques, vectors  | 
99F Fin Cumulative; see Ex1-4
98S Ex1 Limits, derivatives, tangent lines
98S Ex2 Differentiation rules, optimization
98S Ex3 Related rates, fund theorem, integration
98S Ex4 Logarithms, integration techniques, areas
98S Fin Cumulative; see Ex1-4


Ma 116

Term
No.
Topics Covered
Exam
Solutions
04S Ex1 Sequences, infinite series, convergence tests, power series, Taylor polynomials
04S Ex2 Vectors, dot & cross products, lines, planes, space curves, motion in space, graphs of z = f(x,y)
04S Ex3 Partial derivatives, directional derivatives, extreme values, double integrals, iterated integrals
04S Fin Cumulative (Ex1-3); double integrals
03S Ex1 Infinite series, power series, Taylor series
03S Ex2 Vectors, lines, planes, parametric curves
03S Ex3 Multivariable functions, surfaces, derivatives, extreme values
03S Fin Cumulative (Ex1-3); double integrals
02S Ex1 Infinite series, power series, Taylor series
02S Ex2 Vectors, parametric curves
02S Ex3 Functions of 2-3 variables, surfaces, tangent planes
02S Fin Cumulative (Ex1-3); double integrals
01S Ex1 Infinite series, power series
01S Ex2 Taylor series, vectors, lines and planes
01S Ex3 Vector functions, functions of several variables
01S Ex4 Functions of several variables, derivatives, optimization
01S Fin Cumulative; see Ex1-4
00F Ex1 Areas, volumes of revolution, space curves
00F Ex2 Improper integrals, infinite series
00F Ex3 Taylor series, functions of two variables
00F Ex4 Partial derivatives, optimization
00F Fin Cumulative; see Ex1-4
00S Ex1 Vectors, space curves, particle motion  |   | 
00S Ex2 Sequences, infinite series, Taylor series  |   | 
00S Ex3 Partial derivatives, optimization  |   | 
00S Ex4 Double integrals, polar coordinates  |   | 
00S Fin Cumulative; see Ex1-4  | 
98F Ex2 Polar coords, complex numbers, vectors, infinite series  |   |