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Use the first Properties as an example of what to do with the problems. Resolve or Answer the 30 Problems. If you need a clarification

Use the first Properties as an example of what to do with the problems. Resolve or Answer the 30 Problems. If you need a clarification please comment ??

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Multiplication Property: EX w/ numbers: EX w/ variables: EX w/ num. and variables: 3 3 . 35 = 30 x2 . x10 = X 2x2 y . 4x' ' = Zx6 Add exponents if bases are the same Power Property: EX w/ numbers: EX w/ variables: EX w/ num. and variables: (5314 =512 (y' )" =y (6x* V# 2)" = 6 x y z 5 3x4 3 #1 Multiply exponents when they are inside and outside parenthesis Division Property EX w/ numbers: EX w/ variables: EX w/ num. and variables: 12- 5 312 3x10 35 12-5 Subtract top exponent minus bottom exponent Simplify all fractions! Zero Property: EX w/ numbers: EX w/ variables: EX w/ num. and variables: X = 100 = ( xy)' = (3a'bj = 3 (ab*) = 3 Any number raised to the zero 6(1) : 3 power is equal to 1 Negative Exponent Property: EX w/ numbers: EX w/ variables: EX w/ num. and variables: 16x =8-X 18 If the exponent is negative move the term to the opposite side and make the exponent positive Simplify all fractions! 1. at = NEGATIVE EXPONENT AND ZERO EXPONENT PROPERTIES 2. (21c18)-1 = 210 0 3. (3d2)0 = | 4. 5(x ) y-1 = PRODUCT OF POWERS PROPERTY 5. a all = 15 6. c3CBC-5 = (7 7. (2d?) (-4d' d5) = 8. (9x10 y3) (-xSy3) = QUOTIENT OF POWERS PROPERTY 9 . = 97 10 6c 30-5 = 1 2d" -4d' d5 = 9x10y3 - x5y3 = 2 POWER OF A POWER PROPERTY 13. (a3)* = 12 14. (c -1 ) 3 = 15 . ( d5 ) - 2 = 16. (6x y) (x2) -2 = POWER OF A PRODUCT PROPERTY 17. (8a$)2 = 18. (20-1)-3 - 19. (-21 10 ) -2 20. (4x3 43)(-x 15)2 =] POWER OF A QUOTIENT PROPERTY 21. (= = 22. (250 -] ) = (-2011 /5) Ad-2/2) = 24. (-2x)23 3xyz ) = MORE PRACTICE WITH MIXED PROPERTIES 25. (=)" (8a5)2 a-1Q10= 26. (16060-2) (2c2)3 = 27 . 24 ( afs )2 = 28. (4x2 y]).) (-3x-1yz) BONUS QUESTIONS 11/06/2022 15:13 29. (20 ds ) (2d-2) (#d9 ) 30. 8(-mon?) (-n3)2 mon(-2m-2n4)3

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