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Exponents , Perfect Squares, Square Roots and Order of Operation Review. Unit 2 6 th Grade Math. Rules for review. Use a white board (or piece of paper ) to work out the problems and display your answer Show work when required Circle your answer
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Exponents, Perfect Squares, Square RootsandOrder of OperationReview Unit 2 6th Grade Math
Rules for review • Use a white board (or piece of paper ) to work out the problems and display your answer • Show work when required • Circle your answer • Each slide will have one question followed by the answer • Let’s begin!!
1 In the expression 54, what is the base and what is the exponent?
Exponent 54 Base ( 5 * 5 * 5 * 5)
2 How do you read the expression 54
54 = 5to the power of 4 ( 5 * 5 * 5 * 5)
3 What is 10 cubed?
10 cubed is 10 to the power of three 103 ( 10 * 10 * 10)
4 What is the value of 23
What is the value of 23 2 x 2 x 2 4 x 2 8
5 What is the value of 43
4 x 4 x 4 16 x 4 64
6 Write 4 x 4 x 4 x 4 in exponential form
Write 4 x 4 x 4 x 4 in exponential form 44
7 Write 5 x 5 x 5 in exponential form
Write 5 x 5 x 5 in exponential form 53
8 What is the square root of 81?
9 81 9 x 9
9 What is the square root of 144?
144 12 12 x 12
10 A square patio has an area of 400 square feet. How long is each side?
A square patio has an area of 400 square feet. How long is each side? 20 feet 400 400 20 x 20
11 Janet’s pattern of increasing perfect squares is shown below. 25, 36, 49, ___, 81, 100 What number does Janet need to square in order to find the missing term?
64 25, 36, 49, ____, 81, 100 52 62 722 92 102 8
12 What are the perfect squares between 0 and 100
What are the perfect squares between 0 and 100 1 4 9 1625 122232 4252 3649 64 81 100 627282 92102
13 A square rug has an area of 361 square feet. What is the length of one side?
A square rug has an area of 361 square feet. What is the length of one side? 19 19 x 19
10 10 x 10
15 Simplify 42X 2 – 32 +7
42 X 2 – 32 +7 16 X 2 – 32 +7 32 – 32 +7 7
16 Simplify 48 - (2 x 3) 2
48 - (2 x 3) 2 48 - 6 2 48 - 36 12
17 Simplify 1 + (5 -3) 0 x 12
1 + (5 - 3) 0 x 12 1 + 20 x 12 1 + 1 x 12 1 + 12 13
18 Simplify 8 (5 – 3) x 3 + 1
8 (5 – 3) x 3 + 1 8 2 x 3 + 1 4 x 3 + 1 12 + 1 13
19 Simplify 42 - (16 - 32) + 3
42 - (16 - 32) + 3 16 - (16 - 9) + 3 16 - 7+ 3 9 + 3 12
20 Simplify 1,345,634,3450
1,345,634,3450 = 1