Deck 15: Summary
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Deck 15: Summary
1
Find the additive inverse of -7 on the 12-hour clock.
7
2
Find 8 × 4 mod 12.
8
3
Find 1 10 mod 11.
2
4
Evaluate 3 - (11 - 5) mod 12.
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5

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6
Evaluate 2 × (7 + 5) mod 11.
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7
Find the multiplicative inverse of 3 on the 12-hour clock if it exists.
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8
Find the natural number solution to 8 - y = 9 mod 12.
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9
Find the additive inverse of 1 on the 12-hour clock.
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10
The following is an example using the 12-hour clock of which property? 3 + 2 = 2 + 3
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11
Evaluate (7 - 8) - 9 mod 10.
A) 0
B) 1
C) -10
D) 2
A) 0
B) 1
C) -10
D) 2
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12
Find the value of y using the 12-hour clock. 6 + y = 2
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13
Find 383 mod 12.
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14
Find 5 + 5 mod 10.
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15
Which property is not true for all numbers on the 12-hour clock?
A) Identity property for multiplication
B) Closure property for addition
C) Identity property for addition
D) Inverse property for multiplication
A) Identity property for multiplication
B) Closure property for addition
C) Identity property for addition
D) Inverse property for multiplication
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16
Find the natural number solution to 8 + y = 4 mod 11.
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17
Perform the addition on the 12-hour clock. (8 + 9) + 1
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18
Perform the subtraction on the 12-hour clock. 7 - 8
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19
Find the value of y using the 12-hour clock. y - 10 = 5
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20
Perform the addition on the 12-hour clock. 10 + 12
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21
Determine which properties the given mathematical system exhibits. Identify any systems that are groups or Abelian groups.
A) closure, commutative, identity
B) closure, commutative
C) closure, commutative, identity, inverse
D) closure, commutative, identity, inverse, associative; Abelian group
A) closure, commutative, identity
B) closure, commutative
C) closure, commutative, identity, inverse
D) closure, commutative, identity, inverse, associative; Abelian group
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22
Perform the addition on the 16-hour clock. 15 + 11
A) 11
B) 10
C) 6
D) 9
A) 11
B) 10
C) 6
D) 9
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23
A) s
B) t
C) r
D) q
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24
A) s
B) t
C) r
D) q
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25
Determine whether the given system forms (a) a group and (b) an Abelian group. {-8, 0, 8} under addition
A) a group but not an Abelian group
B) Abelian group
C) not a group
D) Abelian group but not a group
A) a group but not an Abelian group
B) Abelian group
C) not a group
D) Abelian group but not a group
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26
Determine which properties the given mathematical system exhibits. Identify any systems that are groups or Abelian groups.
A) closure, commutative, identity
B) closure, commutative, identity, inverse, associative; Abelian group
C) closure, commutative
D) closure, commutative, identity, inverse
A) closure, commutative, identity
B) closure, commutative, identity, inverse, associative; Abelian group
C) closure, commutative
D) closure, commutative, identity, inverse
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27
A) No
B) Yes
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28
Perform the multiplication on the 12-hour clock. 10 × (3 × 2)
A) 10
B) 12
C) 9
D) 11
A) 10
B) 12
C) 9
D) 11
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29
Perform the multiplication on the 12-hour clock. 8 × 12
A) 12
B) 9
C) 10
D) 11
A) 12
B) 9
C) 10
D) 11
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30
A) t
B) q
C) r
D) s
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31
Find the natural number solution to 5 × y = 4 mod 9.
A) 2
B) 6
C) 8
D) 4/5
A) 2
B) 6
C) 8
D) 4/5
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32
Determine whether the given system forms (a) a group and (b) an Abelian group. Natural numbers under multiplication
A) Abelian group
B) a group but not an Abelian group
C) Abelian group but not a group
D) not a group
A) Abelian group
B) a group but not an Abelian group
C) Abelian group but not a group
D) not a group
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33

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34
On a game board, there is a spinner that has spaces marked 1 through 11 in order. The pointer is on the 2 and Shira spins it so that it spins past 113 spaces and lands exactly on a number. What number does the spinner land on?
A) 3
B) 5
C) 4
D) 6
A) 3
B) 5
C) 4
D) 6
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35
Evaluate (7 + 5) + 8 mod 12.
A) 7
B) 20
C) 9
D) 8
A) 7
B) 20
C) 9
D) 8
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36
A) No
B) Yes
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37
Find the equivalent number on the 12-hour clock. -137
A) 5
B) 7
C) 8
D) 6
A) 5
B) 7
C) 8
D) 6
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38
A) s
B) r
C) t
D) q
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39
Perform the multiplication on the 7-hour clock. 4 × 5
A) 1
B) 2
C) 7
D) 6
A) 1
B) 2
C) 7
D) 6
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40
Find the equivalent number on the 12-hour clock. 254
A) 2
B) 5
C) 1
D) 3
A) 2
B) 5
C) 1
D) 3
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41
Evaluate (4 × 6) × 5 mod 12.
A) 1
B) 2
C) 0
D) 120
A) 1
B) 2
C) 0
D) 120
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