12/4/13

Homework: Ch. 6.4 #6, 7, 8, 9, 27, 58, 59

Reminder: Fill out the class evaluation form for this class! 

See this as an opportunity to inform the administration about Mr. Schiffman's general awesomeness and Jedi Mastery of mathematics.

Practice problem 1: Find the midpoints A, B, and C. (see drawing 1)

A = (-1, 9/2)
    To find the x coordinate, add -3 and 1 together and divide by two. To find the y coordinate, add 8 and 1 together and divide by two. You're just finding the average between the two points!

B = (4, 3)

C = (2, -1/2)

Proof practice: Prove that ∆ABC is congruent to ∆XYZ (see drawing 2)
Hint: Remember to use AA.

Practice problem 2: Solve for x (see drawing 3)
     Answer:
                 25/x + 20 = 12/-3x
                 25(-3x) = 12 (x + 20)
                -75x = 12x + 240
                -87x = 240
                 Divide both sides by -87

for master yoda and his excellent modeling.

MATH 1050 December 4th 2013

REMEMBER STAY ON TOP OF HOMEWORK AND QUIZZES

YOUR TEST WILL BE OVER CONIC SECTIONS AND SUMMATIONS. SOMETIME NEXT WEEK.

THE 18TH AND 19TH ARE THE DAYS OF THE FINAL EXAM.

MONDAY DEC. 16TH- LAST DAY FOR WEB ASSIGN HOMEWORK.

WEDNESDAY DEC. 11TH- LAST DAY FOR QUIZZES.
_________________________________-____________________________________________

quote from miles hubbard,"so one circle becomes two."

12/3/2014 - Secondary 2 Homwork

6.4: 15, 19, 23-26 (all), 33, 53

12/2/13

Homework: Page 302 #11-21 odds, 29

Remember these dates, dear UCASians. Your grades depend on it.

Friday, Dec. 6 - Quiz
Friday, Dec. 13 - Quiz
Thursday, Dec. 19 - Test
Wednesday, Dec. 18 at 4:00 - The final deadline for turning in assignments.

Proofing practice!

Prove that ∆ABC ≅ ∆QDE

Statements                                  Reasons
Line AC ∥ line DQ                       Given
Line ED ∥ line BC                       ∠GEF ≅ ∠CFE, if alternate interior angles are congruent, then the                                                              lines are parallel because the corresponding angles are congruent.
∠FCE ≅ ∠GEA ≅ ∠GDB         Corresponding angles/Alternate interior angles
∠FEG ≅ ∠GBF                          Euclid's postulate #4
Line ED ≅ line CB                       Reflexive argument based upon line AC ∥ line DQ and
                                                    line ED ∥ line BC are parallel
∆ABC ≅ ∆QDE                           ASA

math 1050 december 2nd

9.1

STAY ON TOP OF THIS HOMEWORK. PLS.

summations and sequences