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Number 29, 30, 40, 50, 60 and 66. I have school in the morning! I’m really worried, I need to get this done fast.26. c = (c)(
29. (235a)”
5
Exponent Operations
LAW #1
30. When I multiply powers with the same base, I
the
31. Using repeated multiplication, show why: (x2)(x 3) = x
Simplify: Write the problem, show the intermediate step, box
32. (23) (24) =
= 36. (6 x) (x”)=
33. (x )(x 15) =
(x”) 37. (2 x *) (5x)
34. (x)(x) =
(x0) 38. (a ? b )(a “b) =
35. (“cat”) (“cat”) =
(cat) 39. (3 aʻb ) (5 a b c ) =
7
(2
128 )
(6 x)
( 10 x’)
(a” b)
( 15 a bºc)
12
3
5
х
LAW #2
40. When I divide powers with the same base, I
the
41. Using repeated multiplication, show why: (x ) = (x)
42. (25) + (22)
(2° = 8) 46. (3x+) = (x) =
(3x
43. (x)=(x)=
47. (20 x”) = (5x) =
44. (a)-(a’) =
(a) 48. (a 12 b 5) = (a b ) =
45. (“dog”) + (“dog”) =
(“dog”) 49. (30 a “b* c’) = ( 10 a b c ) = (3a”
3
x
LAW #3
50. When I raise a power to an exponent, I
the
51. Using repeated multiplication, show why: (x^)
Simplify: Write the problem, show the intermediate step, box
52. (2′)
(2° = 64) 56. (3x
53. (x)
57. (ab
12 10
54. (a)
(aº)
Ꭹ ° )
55. ((“dog”)
(“dog”). 59. (2 abc
20
5
58. (x”y
( 27 x
(a b“)
120 30
(x
)
10 15 20
( 32 a b C
12
the
LAW #4
60. When I multiply powers with the same exponents, I
61. Using repeated multiplication, show why: (x ? )(y?)= ( xy)?
62. (2°) (3°)
(6°= 216 )
63. (X°) (yº)
(xy)
64. ( a )(b)=
( ab?)?
65. (2a) *13b5,4 =
(6a’ b)

5
the
у
LAW #5
66. When I divide powers with the same exponents, I
67. Using repeated multiplication, show why: (x ² ) = (y²)=( * )2
68. (63) +(33) =
(2} = 8)
70. (8x)} = ( 4y) 3 =
69. (x’) +(y)-
*)
71. (10abe) + ( 5a) =
(24)
(209
у

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