Homework#

Current Sets#

Due Date

WeBWorK

Notebook

May 6th at 11:59pm ET

PS3 - Learning Outcome

No notebook

May 6th at 11:59pm ET

PS4 - Learning Outcome

No notebook

Not Graded

PS5 - Learning Outcome

Not Graded

Not Graded

PS6 - Learning Outcome

Not Graded

Homework Notebook

In order to earn credit for your homework notebook, you need to submit your written solutions for the specific WeBWorK problems indicated above. You do not necessarily need to write out your solutions to all of the problems, just the ones listed. You do however, need to complete and answer all of the WeBWorK problems.

Remember to follow the homework notebook format described in the course syllabus.

  1. Write out the main part of each question along with your solution.

  2. Write out your work very neatly. This should be a final, polished write-up, not a first draft.

  3. Each problem set should be written on separate pages. Do not combine multiple problem sets on the same page. E.g. Solutions for I3 and I4 should be separate.

Retired Sets#

Due Date

WeBWorK

Notebook

Not graded

I1 - Learning Outcome

For practice only, not graded

Not graded

I2 - Learning Outcome

For practice only, not graded

Feb 5th at 11:59pm ET

I3 - Learning Outcome

#10, 14, 18

Feb 5th at 11:59pm ET

I4 - Learning Outcome

#3, 4, 9

Feb 5th at 11:59pm ET

I5 - Learning Outcome

#3, 7, 9

Feb 12th at 11:59pm ET

I6 - Learning Outcome

#1, 3, 4

Feb 12th at 11:59pm ET

AD1 - Learning Outcome

#4, 6, 10

Feb 19th at 11:59pm ET

AD2 - Learning Outcome

#4, 6, 7

Feb 19th at 11:59pm ET

AD3 - Learning Outcome

#5, 6, 9

Feb 19th at 11:59pm ET

AI1 - Learning Outcome

#4, 5, 6

Feb 26th at 11:59pm ET

AI2 - Learning Outcome

#2, 4

Feb 26th at 11:59pm ET

AI3 - Learning Outcome

#2, 3, 4

Feb 26th at 11:59pm ET

AI4 - Learning Outcome

No Notebook

Feb 26th at 11:59pm ET

AI5 - Learning Outcome

#1, 2, 3

Mar 4th at 11:59pm ET

AI6 - Learning Outcome

#5, 6, 7

Mar 4th at 11:59pm ET

AI7 - Learning Outcome

#3, 6

Mar 4th at 11:59pm ET

AI8 - Learning Outcome

#4, 5, 12, 13

Not graded

AI9 - Learning Outcome

For practice only, not graded

Mar 13th at 11:59pm ET

PE1 - Learning Outcome

No Notebook

Mar 13th at 11:59pm ET

PE2 - Learning Outcome

No Notebook

Mar 13th at 11:59pm ET

PE3 - Learning Outcome

No Notebook

Mar 13th at 11:59pm ET

PE4 - Learning Outcome

#1, 2

Mar 25th at 11:59pm ET

PC1 - Learning Outcome

No Notebook

Mar 25th at 11:59pm ET

PC2 - Learning Outcome

No Notebook

Apr 1st at 11:59pm ET

PC3 - Learning Outcome

No Notebook

Apr 1st at 11:59pm ET

S1 - Learning Outcome

No Notebook

Apr 1st at 11:59pm ET

S2 - Learning Outcome

#1, 4, 10

Apr 10th at 11:59pm ET

S3 - Learning Outcome

#6, 7

Apr 10th at 11:59pm ET

S4 - Learning Outcome

No notebook

Apr 10th at 11:59pm ET

S5 - Learning Outcome

No notebook

Apr 10th at 11:59pm ET

ST1 - Learning Outcome

No notebook

Apr 15th at 11:59pm ET

ST2 - Learning Outcome

#8, 9 (prove decreasing for 8)

Apr 15th at 11:59pm ET

ST3 - Learning Outcome

#2, 6

Apr 15th at 11:59pm ET

ST4 - Learning Outcome

#3, 4

Apr 15th at 11:59pm ET

ST5 - Learning Outcome

#1, 4

Apr 22nd at 11:59pm ET

ST6 - Learning Outcome

No notebook

Apr 22nd at 11:59pm ET

ST7 - Learning Outcome

#2, 3

Apr 22nd at 11:59pm ET

ST8 - Learning Outcome

#4, 7

Apr 29th at 11:59pm ET

PS1 and PS2 - Learning Outcome

#2, 3, 5

Hint for I6 Problem 6

It may be helpful to note the trigonometric identity:

sin2x=12(1cos(2x))

Hint for AD3 Problem 10

It may be helpful to use:

a2+u2du=u2a2+u2+a22ln(u+a2+u2)+C

Hint for S2 Problem 12

It may be helpful to look up the limit definition of ex.

Another option, it may be helpful to apply the natural log to get the n out of the exponent.

  1. Apply the natural log and bring the exponent n out in front. This gives an indeterminate product.

  2. Rewrite the product as a fraction by moving the n out in front into the denominator as 1/n.

  3. Apply l’Hospital’s Rule, to calculate this limit.

  4. Once you find the result, plug this value into the exponential function (to cancel out the natural log that you applied at the beginning).