laws of exponents activity

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1 GROUP ACTIVITY

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Page 1: Laws of Exponents Activity

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GROUP ACTIVITY

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𝑦 8𝑦 βˆ— 𝑦7

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625

52βˆ—52

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𝑒2π‘₯𝑒π‘₯βˆ—π‘’π‘₯

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𝑛6 π‘§π‘›π‘§βˆ—π‘›2π‘§βˆ—π‘›3 𝑧

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π‘Ž15(π‘ŽΒΏΒΏ3)5 ΒΏ

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256

(4ΒΏΒΏ2)2ΒΏ

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π‘š10𝑛15(π‘šΒΏΒΏ2𝑛3)5 ΒΏ

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4𝑀2π‘Ž2 𝑦6(2π‘€π‘Žπ‘¦ 3)2

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βˆ’32

βˆ’25

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βˆ’343𝑝15(βˆ’7𝑝5)3

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π‘šπ‘¦π‘›π‘₯𝑦

(π‘šπ‘›π‘₯)𝑦

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π‘Žπ‘šπ‘˜π‘π‘›π‘˜π‘π‘˜(π‘Žπ‘šπ‘π‘›π‘)π‘˜

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1π‘₯3

π‘₯2

π‘₯5

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𝑑64

5𝑑12

20𝑑6

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π‘Ž9𝑏9

𝑐9𝑑9(π‘Žπ‘π‘π‘‘ )

9

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25 𝑦2

16 𝑧 2(5 𝑦4 𝑧 )

2

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1

(π‘šΒΏΒΏ15𝑛13)0 ΒΏ

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π‘Ž19𝑐291250π‘Ž19𝑏0𝑐29

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2π‘š3

2π‘šβˆ’3

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18π‘š3

(2π‘š)βˆ’3

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π‘˜7

h5hβˆ’5

π‘˜βˆ’ 7

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14𝑝8π‘ž4π‘Ÿ2

(2𝑝4π‘ž2π‘Ÿ )βˆ’2

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𝑑𝑒𝑓 4

𝑑𝑒𝑓 βˆ’ 4

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βˆ’1

βˆ’13

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βˆ’1

βˆ’199

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1

βˆ’150

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βˆ’π‘35βˆ’(𝑏¿¿5)7 ΒΏ

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βˆ’4

βˆ’4 (5ΒΏΒΏ 2π‘Ÿπ‘ )0 ΒΏ

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36π‘š12𝑛232π‘š10𝑛18βˆ—18π‘š2𝑛5

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(π‘Žβˆ’π‘)2=π‘Ž2βˆ’2π‘Žπ‘+𝑏2(π‘Žβˆ’π‘)5

(π‘Žβˆ’π‘)3

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QUIZEvaluate each expressions.1.π‘βˆ’ 4

2.βˆ’177

3.(π‘šπ‘’)21

4.82π‘Ž0𝑏0𝑐10

5.

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ANSWERS

1. 1𝑏4

2.βˆ’1❑

3.π‘š21𝑒21

4.64 𝑐10

5.

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