Incoming Algebra Summer Supplement

AV Multiply.

Fraction MultiplicationMay Cross-Reduce

Name: Date:

( 1 ) 45 Ç

12 Ö ( 2 ) 1

3 Ç67 Ö ( 3 ) 1

2 Ç1114 Ö ( 4 ) 1

5 Ç34 Ö

( 5 ) 58 Ç

12 Ö ( 6 ) 1

4 Ç34 Ö ( 7 ) 3

4 Ç12 Ö ( 8 ) 5

7 Ç25 Ö

( 9 ) 45 Ç

56 Ö (10) 1

2 Ç514 Ö (11) 1

10 Ç12 Ö (12) 2

3 Ç910 Ö

(13) 35 Ç

18 Ö (14) 1

2 Ç18 Ö (15) 1

2 Ç79 Ö (16) 1

4 Ç13 Ö

(17) 512 Ç

23 Ö (18) 8

9 Ç12 Ö (19) 1

2 Ç57 Ö (20) 1

2 Ç23 Ö

(21) 512 Ç

12 Ö (22) 1

4 Ç910 Ö (23) 3

4 Ç56 Ö (24) 1

2 Ç15 Ö

(25) 1114 Ç

12 Ö (26) 3

4 Ç38 Ö (27) 1

2 Ç1314 Ö (28) 1

2 Ç19 Ö

(29) 211 Ç

12 Ö (30) 7

10 Ç12 Ö (31) 2

3 Ç913 Ö (32) 5

6 Ç12 Ö

(33) 1213 Ç

13 Ö (34) 1

4 Ç16 Ö (35) 1

2 Ç56 Ö (36) 1

2 Ç17 Ö

(37) 16 Ç

23 Ö (38) 7

15 Ç12 Ö (39) 2

9 Ç12 Ö (40) 7

9 Ç34 Ö

(41) 1011 Ç

23 Ö (42) 2

5 Ç14 Ö (43) 9

13 Ç23 Ö (44) 3

4 Ç35 Ö

AV Multiply.

Fraction MultiplicationMultiplication With Wholes - May Cross-Reduce

Name: Date:

( 1 ) 5Ç 12 Ö ( 2 ) 4Ç 1

( 3 ) 35 Ç7Ö ( 4 ) 2Ç 1

( 5 ) 8Ç 34 Ö ( 6 ) 3Ç 1

( 7 ) 7Ç 713 Ö ( 8 ) 1

2 Ç8Ö

( 9 ) 45 Ç8Ö (10) 8Ç 1

(11) 6Ç 13 Ö (12) 8Ç 1

(13) 7Ç 38 Ö (14) 1

4 Ç6Ö

(15) 6Ç 12 Ö (16) 5Ç 3

(17) 29 Ç4Ö (18) 8Ç 6

(19) 12 Ç5Ö (20) 7

8 Ç2Ö

V Simplify the addition expressions.

Addition with NegativesName: Date:

( 1 ) (T4)Ñ5Ö ( 2 ) (T16)Ñ(T6)Ö ( 3 ) (T7)Ñ14Ö

( 4 ) (T3)Ñ9Ö ( 5 ) (T4)Ñ8Ö ( 6 ) 15Ñ(T9)Ö

( 7 ) (T6)Ñ(T9)Ö ( 8 ) 12Ñ3Ö ( 9 ) 14Ñ(T9)Ö

(10) 3Ñ12Ö (11) (T11)Ñ3Ö (12) (T11)Ñ(T17)Ö

(13) (T10)Ñ(T5)Ö (14) 17Ñ(T11)Ö (15) (T6)Ñ(T14)Ö

(16) (T10)Ñ9Ö (17) 4Ñ7Ö (18) (T7)Ñ(T4)Ö

(19) 5Ñ3Ö (20) 18Ñ(T16)Ö (21) 6Ñ(T3)Ö

(22) (T14)Ñ1Ö (23) 18Ñ4Ö (24) (T6)Ñ(T4)Ö

(25) 8Ñ(T1)Ö (26) 12Ñ(T7)Ö (27) 11Ñ(T8)Ö

(28) (T1)Ñ2Ö (29) 10Ñ6Ö (30) (T1)Ñ(T2)Ö

(31) 7Ñ(T12)Ö (32) 1Ñ(T3)Ö (33) 6Ñ(T5)Ö

(34) (T18)Ñ(T16)Ö (35) (T1)Ñ(T17)Ö (36) 5Ñ(T7)Ö

(37) 7Ñ(T18)Ö (38) (T1)Ñ2Ö (39) 4Ñ(T11)Ö

(40) (T1)Ñ(T2)Ö (41) 5Ñ6Ö (42) 1Ñ7Ö

(43) 8Ñ(T7)Ö (44) 10Ñ(T11)Ö (45) (T16)Ñ(T13)Ö

V Simplify the addition expressions.

Addition with NegativesName: Date:

( 1 ) (T3)Ñ(T12)Ö ( 2 ) 1Ñ2Ö ( 3 ) 1Ñ2Ö

( 4 ) (T6)Ñ1Ö ( 5 ) (T1)Ñ14Ö ( 6 ) 5Ñ1Ö

( 7 ) (T17)Ñ11Ö ( 8 ) 3Ñ6Ö ( 9 ) (T15)Ñ13Ö

(10) (T3)Ñ(T2)Ö (11) 4Ñ3Ö (12) 8Ñ(T5)Ö

(13) 11Ñ5Ö (14) (T2)Ñ(T5)Ö (15) 3Ñ2Ö

(16) 7Ñ11Ö (17) 6Ñ11Ö (18) (T10)Ñ8Ö

(19) (T11)Ñ7Ö (20) (T3)Ñ2Ö (21) (T5)Ñ(T11)Ö

(22) (T3)Ñ6Ö (23) (T8)Ñ9Ö (24) 5Ñ(T4)Ö

(25) (T2)Ñ(T12)Ö (26) (T2)Ñ1Ö (27) 16Ñ(T13)Ö

(28) (T14)Ñ(T13)Ö (29) 10Ñ13Ö (30) 1Ñ(T3)Ö

(31) 9Ñ4Ö (32) 5Ñ(T16)Ö (33) 8Ñ6Ö

(34) 3Ñ4Ö (35) (T1)Ñ(T6)Ö (36) (T3)Ñ1Ö

(37) 1Ñ(T2)Ö (38) (T17)Ñ(T4)Ö (39) 2Ñ(T7)Ö

(40) (T6)Ñ(T4)Ö (41) (T1)Ñ3Ö (42) (T15)Ñ2Ö

(43) 2Ñ(T7)Ö (44) (T1)Ñ(T5)Ö (45) 13Ñ5Ö

V Simplify the subtraction expressions.

Subtraction with NegativesName: Date:

( 1 ) 11É10Ö ( 2 ) (T18)É(T8)Ö ( 3 ) (T7)É4Ö

( 4 ) (T18)É(T14)Ö ( 5 ) 9É4Ö ( 6 ) 15É(T11)Ö

( 7 ) 12É2Ö ( 8 ) 17É5Ö ( 9 ) (T15)É(T7)Ö

(10) 9É1Ö (11) (T3)É(T2)Ö (12) (T11)É(T5)Ö

(13) 17É(T9)Ö (14) 2É(T1)Ö (15) 14É(T7)Ö

(16) 4É3Ö (17) (T14)É(T7)Ö (18) (T14)É(T7)Ö

(19) (T12)É(T11)Ö (20) (T4)É2Ö (21) (T17)É3Ö

(22) 13É(T2)Ö (23) 18É14Ö (24) 17É(T10)Ö

(25) (T7)É(T6)Ö (26) 10É(T2)Ö (27) (T14)É3Ö

(28) 8É2Ö (29) (T15)É(T7)Ö (30) (T11)É2Ö

(31) (T9)É3Ö (32) (T14)É(T1)Ö (33) 15É(T1)Ö

(34) (T13)É(T8)Ö (35) 10É(T1)Ö (36) (T16)É(T7)Ö

(37) 14É4Ö (38) 9É7Ö (39) (T12)É6Ö

(40) 11É9Ö (41) (T8)É7Ö (42) (T7)É(T6)Ö

(43) 3É2Ö (44) (T8)É(T2)Ö (45) 4É(T2)Ö

V Simplify the subtraction expressions.

Subtraction with NegativesName: Date:

( 1 ) (T13)É(T12)Ö ( 2 ) (T7)É1Ö ( 3 ) (T13)É(T8)Ö

( 4 ) (T5)É1Ö ( 5 ) (T14)É9Ö ( 6 ) (T5)É3Ö

( 7 ) (T7)É(T3)Ö ( 8 ) (T2)É1Ö ( 9 ) (T2)É(T1)Ö

(10) 12É2Ö (11) 18É(T16)Ö (12) (T11)É(T1)Ö

(13) 18É12Ö (14) 17É8Ö (15) 3É1Ö

(16) 2É1Ö (17) (T15)É(T10)Ö (18) 7É(T6)Ö

(19) (T18)É(T9)Ö (20) (T18)É12Ö (21) 14É6Ö

(22) (T7)É3Ö (23) 10É8Ö (24) (T2)É1Ö

(25) (T7)É1Ö (26) (T11)É7Ö (27) (T8)É1Ö

(28) (T11)É1Ö (29) 11É(T3)Ö (30) 17É(T7)Ö

(31) 2É1Ö (32) 18É1Ö (33) (T11)É6Ö

(34) (T9)É5Ö (35) (T8)É(T6)Ö (36) (T7)É4Ö

(37) (T17)É(T9)Ö (38) (T7)É2Ö (39) 9É2Ö

(40) 18É(T2)Ö (41) 4É(T3)Ö (42) (T4)É(T1)Ö

(43) 17É(T3)Ö (44) (T6)É1Ö (45) 16É10Ö

AMultiples

Name: Date:

Circle the numbers which are multiples of 2.

10 6 11 7 14 4 12 5 8 13

10 9 6 19 15 18 16 21 13 12

20 16 28 17 8 26 21 11 12 24

21 27 10 16 15 25 11 31 20 30

28 44 14 21 35 42 49 56 16 63

56 28 24 35 19 53 40 16 48 32

AV Divide.

Fraction DivisionMay Cross-Reduce

Name: Date:

( 1 ) 14 Å

57 Ö ( 2 ) 4

7 Å23 Ö

( 3 ) 12 Å

19 Ö ( 4 ) 3

4 Å29 Ö

( 5 ) 713 Å

23 Ö ( 6 ) 1

2 Å34 Ö

( 7 ) 13 Å

113 Ö ( 8 ) 1

2 Å213 Ö

( 9 ) 12 Å

58 Ö (10) 1

12 Å13 Ö

(11) 112 Å

12 Ö (12) 4

5 Å12 Ö

(13) 12 Å

56 Ö (14) 4

5 Å37 Ö

(15) 38 Å

12 Ö (16) 2

9 Å13 Ö

(17) 15 Å

34 Ö (18) 4

7 Å45 Ö

(19) 23 Å

14 Ö (20) 2

11 Å12 Ö

AV Divide.

Fraction DivisionDividing Fractions by Wholes and Wholes by Fractions

Name: Date:

( 1 ) 35 Å8Ö

( 2 ) 3Å 16 Ö

( 3 ) 2Å 34 Ö

( 4 ) 23 Å2Ö

( 5 ) 12 Å2Ö

( 6 ) 6Å 34 Ö

( 7 ) 6Å 1213 Ö

( 8 ) 3Å 12 Ö

( 9 ) 5Å 27 Ö

(10) 1013 Å7Ö

AV Simplify the multiplication expressions.

Multiplication with NegativesName: Date:

( 1 ) 3Ç(T7)Ö ( 2 ) (T3)Ç8Ö ( 3 ) (T8)Ç9Ö

( 4 ) (T3)Ç(T8)Ö ( 5 ) (T8)Ç2Ö ( 6 ) 8Ç3Ö

( 7 ) (T5)Ç3Ö ( 8 ) (T9)Ç4Ö ( 9 ) (T3)Ç(T2)Ö

(10) (T8)Ç2Ö (11) (T6)Ç5Ö (12) 5Ç(T3)Ö

(13) (T5)Ç(T5)Ö (14) 7Ç4Ö (15) 9Ç4Ö

(16) (T3)Ç(T8)Ö (17) (T3)Ç(T6)Ö (18) 3Ç3Ö

(19) (T8)Ç2Ö (20) 4Ç(T5)Ö (21) (T6)Ç(T5)Ö

(22) 7Ç(T2)Ö (23) 2Ç(T7)Ö (24) (T2)Ç(T5)Ö

(25) 2Ç5Ö (26) 8Ç(T2)Ö (27) 7Ç4Ö

(28) 7Ç3Ö (29) 3Ç8Ö (30) 8Ç(T8)Ö

(31) 4Ç7Ö (32) 4Ç6Ö (33) 2Ç9Ö

(34) 6Ç3Ö (35) 9Ç(T4)Ö (36) (T6)Ç3Ö

(37) (T4)Ç4Ö (38) 5Ç(T3)Ö (39) (T9)Ç(T7)Ö

AV Simplify the division expressions.

Division with NegativesName: Date:

( 1 ) (T20)Å(T5)Ö ( 2 ) (T8)Å4Ö ( 3 ) (T12)Å3Ö

( 4 ) (T20)Å(T5)Ö ( 5 ) (T12)Å3Ö ( 6 ) 4Å(T2)Ö

( 7 ) (T10)Å2Ö ( 8 ) (T6)Å(T3)Ö ( 9 ) (T8)Å2Ö

(10) (T12)Å4Ö (11) 6Å(T3)Ö (12) 10Å2Ö

(13) 12Å(T3)Ö (14) 10Å2Ö (15) 9Å(T3)Ö

(16) (T6)Å2Ö (17) 12Å(T4)Ö (18) (T20)Å(T4)Ö

(19) (T8)Å4Ö (20) (T10)Å(T5)Ö (21) 15Å(T5)Ö

(22) (T16)Å(T4)Ö (23) (T16)Å(T4)Ö (24) 6Å(T3)Ö

(25) 8Å(T2)Ö (26) (T6)Å(T3)Ö (27) (T10)Å(T2)Ö

(28) 15Å3Ö (29) (T15)Å3Ö (30) 20Å4Ö

(31) (T4)Å2Ö (32) (T25)Å5Ö (33) (T10)Å5Ö

(34) (T16)Å4Ö (35) 20Å5Ö (36) (T25)Å(T5)Ö

(37) (T6)Å(T3)Ö (38) 20Å5Ö (39) 20Å(T5)Ö

AV Simplify the multiplication expressions.

Multiplication with NegativesName: Date:

( 1 ) 6Ç2Ö ( 2 ) (T5)Ç3Ö ( 3 ) (T7)Ç(T8)Ö

( 4 ) 9Ç(T5)Ö ( 5 ) 6Ç(T8)Ö ( 6 ) (T3)Ç9Ö

( 7 ) 2Ç8Ö ( 8 ) 8Ç3Ö ( 9 ) 5Ç(T4)Ö

(10) (T6)Ç6Ö (11) 3Ç(T9)Ö (12) 8Ç(T2)Ö

(13) (T7)Ç(T2)Ö (14) 5Ç(T7)Ö (15) 6Ç8Ö

(16) 4Ç2Ö (17) (T8)Ç(T2)Ö (18) (T6)Ç(T4)Ö

(19) (T8)Ç9Ö (20) (T6)Ç3Ö (21) (T7)Ç2Ö

(22) (T6)Ç2Ö (23) 3Ç8Ö (24) 4Ç(T7)Ö

(25) 5Ç(T6)Ö (26) (T8)Ç(T3)Ö (27) (T2)Ç4Ö

(28) (T2)Ç6Ö (29) 6Ç(T5)Ö (30) (T5)Ç6Ö

(31) 7Ç9Ö (32) 9Ç4Ö (33) 6Ç(T5)Ö

(34) (T3)Ç(T5)Ö (35) 2Ç4Ö (36) 6Ç2Ö

(37) 2Ç8Ö (38) (T5)Ç9Ö (39) 6Ç(T5)Ö

AV Simplify the division expressions.

Division with NegativesName: Date:

( 1 ) (T8)Å2Ö ( 2 ) 27Å3Ö ( 3 ) (T63)Å(T7)Ö

( 4 ) 45Å(T5)Ö ( 5 ) (T32)Å8Ö ( 6 ) (T56)Å8Ö

( 7 ) (T24)Å(T8)Ö ( 8 ) 20Å5Ö ( 9 ) 72Å9Ö

(10) (T32)Å8Ö (11) 36Å6Ö (12) (T14)Å(T2)Ö

(13) 35Å5Ö (14) 20Å(T5)Ö (15) 18Å(T6)Ö

(16) 64Å(T8)Ö (17) 24Å(T6)Ö (18) 10Å2Ö

(19) (T42)Å(T6)Ö (20) 25Å(T5)Ö (21) (T8)Å(T2)Ö

(22) 12Å2Ö (23) (T72)Å(T9)Ö (24) (T45)Å(T5)Ö

(25) (T63)Å(T9)Ö (26) 24Å6Ö (27) 14Å(T2)Ö

(28) 21Å7Ö (29) (T4)Å2Ö (30) (T24)Å3Ö

(31) (T20)Å(T5)Ö (32) 18Å(T3)Ö (33) 8Å(T4)Ö

(34) (T20)Å4Ö (35) 15Å5Ö (36) (T6)Å(T3)Ö

(37) 56Å(T8)Ö (38) (T27)Å(T3)Ö (39) (T56)Å8Ö

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