Estimating Square Roots 8 NS 2 Perfect Squares

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Estimating Square Roots 8. NS. 2

Estimating Square Roots 8. NS. 2

Perfect Squares A PERFECT SQUARE is the square of a whole number. The perfect

Perfect Squares A PERFECT SQUARE is the square of a whole number. The perfect squares can be found along the diagonal of the multiplication table.

Perfect Squares A PERFECT SQUARE geometrically represents the area of a square shape.

Perfect Squares A PERFECT SQUARE geometrically represents the area of a square shape.

Perfect Cubes A PERFECT CUBE is the cube of an integer. The first ten

Perfect Cubes A PERFECT CUBE is the cube of an integer. The first ten perfect cubes are: 1, 8, 27, 64, 125, 216, 343, 512, 729, 1000

Perfect Cubes A PERFECT CUBE geometrically represents the volume of a three dimensional cube.

Perfect Cubes A PERFECT CUBE geometrically represents the volume of a three dimensional cube.

Solving Square/Cube Root Equations •

Solving Square/Cube Root Equations •

Solving Square/Cube Root Equations •

Solving Square/Cube Root Equations •

Estimating Square Roots If the number is not a perfect square and you need

Estimating Square Roots If the number is not a perfect square and you need to find the square root you can ESTIMATE! Example:

Estimating Square Roots 1) First figure out the two perfect squares the number is

Estimating Square Roots 1) First figure out the two perfect squares the number is between: is between - So is 3. something 2) Now create a fraction:

Estimating Square Roots 3) Convert the fraction to a decimal. USE LONG DIVISION! is

Estimating Square Roots 3) Convert the fraction to a decimal. USE LONG DIVISION! is approximately 3. 4 4) Now use the guess and check method: Start with 3. 45 and square it: A bit lower than 12 (go higher)

Estimating Square Roots Try 3. 46 and square it: closer to 12 (less than

Estimating Square Roots Try 3. 46 and square it: closer to 12 (less than 12) Try 3. 47 and square it: which is more than 12 So is between 3. 46 and 3. 47

Estimating Square Roots Next you would try 3. 465 and square it: close to

Estimating Square Roots Next you would try 3. 465 and square it: close to 12 (just above it) Try 3. 464 and square it: just under 12 So is between 3. 464 and 3. 465 Use the LOWER number and round:

Squares Square Roots Perfect Squares Lesson 12 SquareSquares Square Roots Perfect Squares Lesson 12 Square
Squares Square Roots Perfect Squares Lesson 12 SquareSquares Square Roots Perfect Squares Lesson 12 Square
Squares Square Roots Perfect Squares Lesson 12 SquareSquares Square Roots Perfect Squares Lesson 12 Square
Squares Square Roots Perfect Squares Square Number AlsoSquares Square Roots Perfect Squares Square Number Also
Squares Square Roots Perfect Square Square Number AlsoSquares Square Roots Perfect Square Square Number Also
notes Squares Square Roots PART I Perfect Squaresnotes Squares Square Roots PART I Perfect Squares
Squares Square Roots Perfect Squares Unit 2 RealSquares Square Roots Perfect Squares Unit 2 Real
Special Factoring Perfect Squares Perfect Cubes Perfect SquareSpecial Factoring Perfect Squares Perfect Cubes Perfect Square
Perfect Square Roots Approximating NonPerfect Square Roots 8Perfect Square Roots Approximating NonPerfect Square Roots 8
and Square Roots 3 8 Squares 9817 Squaresand Square Roots 3 8 Squares 9817 Squares
2 Squares and Square Roots Squares Revision When2 Squares and Square Roots Squares Revision When