Deck 1 Flashcards

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3
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4
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5
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6
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7
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8
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9
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9
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10
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11
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12
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12
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13
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14
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16
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16
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17
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18
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19
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19
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21
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22
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23
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24
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26
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26
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27
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28
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29
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30
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32
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33
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33
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34
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35
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77
Q

(4/5)^3 =

A

(4^3)/(5^3)

78
Q

(4^3)(5^3) =

79
Q

(5^7)(5^2) =

A

5^(7+2) = 5^9

80
Q

(X/Y)^n =

A

(X^n)/(Y^n)

81
Q

(X^3)^2 =

A

X^(2*3) = X^6

82
Q

(X^7)/(X^2) =

A

X^(7-2) = X^5

83
Q

(X^n)(X^m) =

84
Q

(X^n)(Y^n) =

85
Q

(X^n)/(X^m) =

86
Q

(X^n)^m =

87
Q

A rate is…

A

a ratio that measures distance or work over time (Stan can type 60 words a minute = (60 words)/(1 minute)

88
Q

Exponents do not have shortcuts when…

A

the bases are being added or subtracted: (3^3) + (3^5) DOES NOT EQUAL (3^8)

89
Q

Rules of Divisibility and Multiples: 2

A

If the last digit of a number is even, it is a multiple of 2 (28 is divisible by 2)

90
Q

Rules of Divisibility and Multiples: 3

A

If the sum of the digits is divisible by 3, the entire integer is a multiple of 3 (132 is divisible by 3 because 1 + 3 + 2 =6, which a multiple of 3)

91
Q

Rules of Divisibility and Multiples: 4

A

If the last two digits are a multiple of 4, the entire number is a multiple of 4 (17232 is a multiple of 4 because 32 is a multiple of 4)

92
Q

Rules of Divisibility and Multiples: 5

A

If the last digit ends in 0 or 5, the entire number is divisible by 5 (138490 is divisible by 5 because it ends in 0)

93
Q

Rules of Divisibility and Multiples: 6

A

If the number is both divisible by 2 and 3, it is divisible by 6 (342 is divisible by both 2 and 3, so it is divisible by 6)

94
Q

Rules of Divisibility and Multiples: 9

A

If the sum of the digits is divisible by 9, the entire integer is a multiple of 9 (2106 is divisible by 9 because 2 + 1 + 0 + 9 = 9, which is a multiple of 9)

95
Q

The ability to __________ and _________ expressions and equations is one of themost crucial skills on the GRE.

A

i. simplify ii. solve