1. Homework: Maintenance Sheet 2 1-6 *
WAM: Square Root Quiz
Think pair share:
Is 122 a perfect square?
Where would it be on a number line.
•I can find square roots and cube roots of perfect squares and perfect cube.
•I can explain the difference between a rational and an irrational number.
•I can write a decimal approximation for an irrational number to a given decimal place.
•I can place rational and irrational numbers on a number line.
•I can estimate the value of an expression that includes an irrational number and justify my estimation.

2. Using Square Tiles, can you create a square with 18 tiles?
Where at on a number line will the be located?
•I can find square roots and cube roots of perfect squares and perfect cube.
•I can explain the difference between a rational and an irrational number.
•I can write a decimal approximation for an irrational number to a given decimal place.
•I can place rational and irrational numbers on a number line.
•I can estimate the value of an expression that includes an irrational number and justify my estimation.

3. Use square tiles, if needed
Placing Irrational Numbers on a number line graphic organizer.
Part I: 1-4 independently
Part II: 1-5 partner
Lesson 7.4: “new” partner
Challenge decimal approx. to nearest hundredths
Use square tiles, if needed
•I can find square roots and cube roots of perfect squares and perfect cube.
•I can explain the difference between a rational and an irrational number.
•I can write a decimal approximation for an irrational number to a given decimal place.
•I can place rational and irrational numbers on a number line.
•I can estimate the value of an expression that includes an irrational number and justify my estimation.

4. Homework: Maintenance Sheet 6. Comprehensive Test 1 “Friday”
Homework: Maintenance Sheet 6 *Comprehensive Test 1 “Friday” **All missing assignments due Oct. 5
W.A.M.: How can you find the decimal approximation for an irrational root?
•I can find square roots and cube roots of perfect squares and perfect cube.
•I can explain the difference between a rational and an irrational number.
•I can write a decimal approximation for an irrational number to a given decimal place.
•I can place rational and irrational numbers on a number line.
•I can estimate the value of an expression that includes an irrational number and justify my estimation.