graphic

Lesson Plans - Grade 7 Math


2-28-2000
1. HWP232 6,7&8.....2. Problem/Week a...3. Problem/Week b...
4. .................5. .................6. .................

OBJECTIVE: Find the expected value of outcomes (5-8, Pp201ff) ACTIVITIES: Demo the text activities as an introduction to expected value of outcomes. NOTES: HOMEWORK: p203 8 AND 16

2-29-2000
1. HWP203 8 and 16..2. Page 234.........3. .................
4. .................5. .................6. .................

OBJECTIVE: Write simple algebraic expressions from verbal phrases (6-4, Pp233ff) ACTIVITIES: Translation from English to math. Will include the writing of expressions and equations with emphasis on key operations words also. NOTES: HOMEWORK: P235 46, 47, 49

3-1-2000
1. HWP235 46,47,49..2. Measure Drill....3. P241-2 6-7a 1-12.
4. .................5. .................6. .................

OBJECTIVE: Use models to find the area of rectangles and parallelograms (6-7A, Pp241 and 242. ACTIVITIES: Do this activity (independent) NOTES: HOMEWORK: P242 #13 (be sure to READ the directions)

3-2-2000
1. HW 242#13........2. Area Procedures..3. .................
4. .................5. .................6. .................

OBJECTIVE: Find the area of rectangles and parallelograms (6-7, Pp243ff) ACTIVITIES: Model the required problem solving format - have students do some practice formatting of problems in class. Discuss the need for having two dimensions at right angles. NOTES: HOMEWORK: P245 24 and 25 Show all

3-3-2000
1. HWP245 24&25.....2. Pp246-248 even a.3. Pp246-248 even b.
4. .................5. .................6. .................

OBJECTIVE: Study Guide and Review(speed mode) Pages 246 to 248 even numbers ACTIVITIES: NOTES: HOMEWORK: P249 Odd numbered problems


Problem of the week (check the scoring guide) The problem of the week is due next Monday. Students are to use diagrams, charts, and tables as needed. Explain the process used to solve the problem. Be neat.

The Pirate Cafe


Answers only = NO CREDIT

wp7-21

Jose and Erica run a restaurant called "The Pirate Cafe" on an old ship in the middle of the bay. Each night they serve dinner to people who take a ferry out to the ship. Jake runs the ferry service and takes reservations for dinner.

The old ship doesn't have a radio or a phone, so Jake uses the bank of lights on the pier to tell Jose and Erica how many people are coming. The bank of six lights is arranged in a straight line.



	F  E  D  C  B  A
	0  0  0  0  0  0

If light A is on, one person is coming. If light B is on, two persons are coming. If light C is on, four persons are coming. This pattern continues for all of the lights. If lights A and B are on, three people are coming. If A and C are on, 5 people are coming; B and C show 6 people; A, B and C show 7; and just D alone shows 8 people are coming.

Suppose lights D, C and A are on--how many people are coming? What about lights F, E, B, A? How would Jake say that 23 people are coming? What about 35 people?

Using their current system of light, what is the largest quantity of people Jake could show? Suppose they added two more lights--what is the largest number Jake could show then?

This is a two-credit assignment.