tobias.johnson@csi.cuny.edu
Office hours: Monday 10:30am-12:30pm; Wednesday 1pm-2pm in room 1S-225

Section numbers refer to the textbook. When class is over, I update the calendar to reflect what we covered and mark it in bold.

January 22

January 23

January 24

January 25

January 26

January 29

algebra review, 1.2

January 30

January 31

1.4, 1.5, 1.6

February 1

February 2

February 5

2.1, 2.2–2.4

February 6

February 7

Quiz 1
2.4, 2.5

February 8

February 9

February 12

no classes

February 13

February 14

2.5, 2.6, 2.7

February 15

February 16

February 19

no classes

February 20

February 21

2.7, 2.8, 3.1

February 22

Monday schedule
3.1, 3.2

February 23

February 26

Quiz 2
3.3, 3.4

February 27

February 28

Monday schedule
review

February 29

March 1

March 4

Midterm 1

March 5

March 6

3.4, 3.5, 3.6, 3.7

March 7

March 8

March 11

3.7

March 12

March 13

3.7, 3.8, 3.9

March 14

March 15

March 18

3.9, 3.10

March 19

March 20

3.10, 4.1, 4.2

March 21

March 22

March 25

Quiz 3
4.2, 4.3

March 26

March 27

4.3, 4.4

March 28

March 29

no classes

April 1

4.4, 4.5

April 2

April 3

Quiz 4
4.6

April 4

April 5

April 8

4.7

April 9

April 10

5.1, 5.2

April 11

April 12

April 15

review

April 16

April 17

Midterm 2

April 18

April 19

April 22

spring break

April 23

spring break

April 24

spring break

April 25

spring break

April 26

spring break

April 29

spring break

April 30

spring break

May 1

5.2, 5.3

May 2

May 3

May 6

5.4, 5.5

May 7

May 8

Quiz 5
5.7

May 9

May 10

May 13

5.7, 5.8

May 14

May 15

final class
review

May 16

May 17

1.2
linear and quadratic functions (review)
1.4
trigonometric functions (review)
1.5
inverse functions (review)
1.6
exponential and logarithmic functions (review)
2.1
limits: instantaneous velocity and tangent lines
2.2
investigating limits
2.3
basic limit laws
2.4
limits and continuity
2.5
indeterminate forms
2.6
the squeeze theorem and trigonometric limits
2.7
limits at infinity
2.8
the intermediate value theorem
3.1
definition of the derivative
3.2
the derivative as a function
3.3
product and quotient rules
3.4
rates of change
3.5
higher derivatives
3.6
trigonometric functions
3.7
the chain rule
3.8
implicit differentiation
3.9
derivatives of general exponential and logarithmic functions
3.10
related rates
4.1
linear approximation
4.2
extreme values
4.3
the mean value theorem and monotonicity
4.4
the second derivative and concavity
4.5
L'Hôpital's rule
4.6
analyzing and sketching graphs of functions
4.7
applied optimization
5.1
approximating and computing area
5.2
the definite integral
5.3
the indefinite integral
5.4
the fundamental theorem of calculus, part I
5.5
the fundamental theorem of calculus, part II
5.7
the substitution method
5.8
further integral formulas