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(1) ^b4× b (2) ^x3× x²

(3) ⁿ⁴× n² (4) ^y2× y²

(5) n × n⁴ (6) ^m4× m⁴

(7) 3b²_{× (−b}²) (8) 2x × (−x)

(9) b × b³ (10) (−3n³) × (−2n³⁾

(11) (−3y) × (−4y²⁾ (12) 4z × (−2z⁴⁾

(13) ^z4× z³× z³ (14) b × b⁴ × b⁴

(15) ^b2× b⁴× b⁴ (16) ^x2× x³× x⁴

(17) (−z) × (−4z⁴) × (−4z) (18) (−n⁴) × 4n⁴× (−3n²⁾

(19) (−2b) × b³× 3b (20) ^3x3× (−3x) × (−x²⁾

(1) ^b4× b

b

(2) ^x3× x²

x

(3) ⁿ⁴× n²

n

(4) ^y2× y²

y

(5) n × n⁴

n

(6) ^m4× m⁴

m

(7) 3b²_{× (−b}²)

− ^{3 b}

4

(8) 2x × (−x)

− ^{2 x}

2

(9) b × b³

b

(10) (−3n³) × (−2n³⁾

6 _n

(11) (−3y) × (−4y²⁾

12 _y

(12) 4z × (−2z⁴⁾

− ^{8 z}

5

(13) ^z4× z³× z³

z

(14) b × b⁴ × b⁴

b

(15) ^b2× b⁴× b⁴

b

(16) ^x2× x³× x⁴

x

(17) (−z) × (−4z⁴) × (−4z)

− ^{16 z}

6

(18) (−n⁴) × 4n⁴× (−3n²⁾

12 _n

(19) (−2b) × b³× 3b

− ^{6 b}

5

(20) ^3x3× (−3x) × (−x²⁾

9 _x

(1) n × n² (2) ^b4× b²

(3) ⁿ²× n⁴ (4) ^c3× c²

(5) ^x4 × x⁴ (6) n × n⁴

(7) (−2x²) × (−x²⁾ (8) 4y²_{× (−3y}²)

(9) ^3m3× (−2m⁴⁾ (10) (−b³) × 3b²

(11) (−y) × (−3y⁴⁾ (12) 4y × (−y⁴⁾

(13) ^c2× c²× c² (14) ^x2× x × x³

(15) ⁿ³× n × n² (16) ^a4× a⁴× a²

(17) 2a⁴_{× (−4a}²_{) × a} (18) 4y³× (−2y) × (−2y²⁾

(19) ^a4× (−3a) × 3a² (20) ^4z4× 4z × (−4z)

(1) n × n²

n

(2) ^b4× b²

b

(3) ⁿ²× n⁴

n

(4) ^c3× c²

c

(5) ^x4 × x⁴

x

(6) n × n⁴

n

(7) (−2x²) × (−x²⁾

2 _x

(8) 4y²_{× (−3y}²)

− ^{12 y}

4

(9) ^3m3× (−2m⁴⁾

− ^{6 m}

7

(10) (−b³) × 3b²

− ^{3 b}

5

(11) (−y) × (−3y⁴⁾

3 _y

(12) 4y × (−y⁴⁾

− ^{4 y}

5

(13) ^c2× c²× c²

c

(14) ^x2× x × x³

x

(15) ⁿ³× n × n²

n

(16) ^a4× a⁴× a²

a

(17) 2a⁴_{× (−4a}²_{) × a}

− ^{8 a}

7

(18) 4y³× (−2y) × (−2y²⁾

16 _y

(19) ^a4× (−3a) × 3a²

− ^{9 a}

7

(20) ^4z4× 4z × (−4z)

− ^{64 z}

6

(1) ⁿ⁴× n (2) ^x2× x

(3) ⁿ²× n⁴ (4) ^z4× z³

(5) x × x^{2 (6) x × x}

(7) (−4z⁴) × 2z² (8) 4b³_{× (−2b}³)

(9) (−3b³) × (−3b²⁾ (10) 4a × (−3a⁴⁾

(11) (−2a) × a⁴ (12) 4y³× 4y

(13) ^b3× b × b⁴ (14) ^c4× c × c²

(15) ^b2× b²× b² (16) ^c3× c⁴× c²

(17) 3y³_{× 4y}³_{× (−4y}⁴) (18) (−4n³) × 2n²× (−n⁴⁾

(19) (−4z³) × (−2z) × (−4z³⁾ (20) (−4a³) × (−3a) × (−2a²⁾

(1) ⁿ⁴× n

n

(2) ^x2× x

x

(3) ⁿ²× n⁴

n

(4) ^z4× z³

z

(5) x × x²

x

(6) x × x

x

(7) (−4z⁴) × 2z²

− ^{8 z}

6

(8) 4b³_{× (−2b}³)

− ^{8 b}

6

(9) (−3b³) × (−3b²⁾

9 _b

(10) 4a × (−3a⁴⁾

− ^{12 a}

5

(11) (−2a) × a⁴

− ^{2 a}

5

(12) 4y³× 4y

16 _y

(13) ^b3× b × b⁴

b

(14) ^c4× c × c²

c

(15) ^b2× b²× b²

b

(16) ^c3× c⁴× c²

c

(17) 3y³_{× 4y}³_{× (−4y}⁴)

− ^{48 y}

10

(18) (−4n³) × 2n²× (−n⁴⁾

8 _n

(19) (−4z³) × (−2z) × (−4z³⁾

− ^{32 z}

7

(20) (−4a³) × (−3a) × (−2a²⁾

− ^{24 a}

6

(1) b × b³ (2) ^y4× y³

(3) n × n⁴ (4) ^m4× m²

(5) ^m3× m² (6) ⁿ³× n³

(7) (−3c³) × 3c (8) ^b3× (−2b³⁾

(9) (−3a) × 3a³ (10) 3z × (−3z)

(11) 2x × (−3x²⁾ (12) 2y × 2y²

(13) b × b³× b (14) ^b4× b³× b

(15) ^a4× a²× a² (16) z × z × z

(17) ^c3× 3c²× (−4c³⁾ (18) 4a²_{× 2a}³_{× (−4a}⁴)

(19) (−b⁴) × (−4b) × 3b (20) (−4a²) × 2a⁴× (−3a³⁾

(1) b × b³

b

(2) ^y4× y³

y

(3) n × n⁴

n

(4) ^m4× m²

m

(5) ^m3× m²

m

(6) ⁿ³× n³

n

(7) (−3c³) × 3c

− ^{9 c}

4

(8) ^b3× (−2b³⁾

− ^{2 b}

6

(9) (−3a) × 3a³

− ^{9 a}

4

(10) 3z × (−3z)

− ^{9 z}

2

(11) 2x × (−3x²⁾

− ^{6 x}

3

(12) 2y × 2y²

4 _y

(13) b × b³× b

b

(14) ^b4× b³× b

b

(15) ^a4× a²× a²

a

(16) z × z × z

z

(17) ^c3× 3c²× (−4c³⁾

− ^{12 c}

8

(18) 4a²_{× 2a}³_{× (−4a}⁴)

− ^{32 a}

9

(19) (−b⁴) × (−4b) × 3b

12 _b

(20) (−4a²) × 2a⁴× (−3a³⁾

24 _a

(1) ^a4× a³ (2) y × y⁴

(3) ^m2× m⁴ (4) ^b2× b³

(5) ^x4 × x⁴ (6) ^b4× b⁴

(7) ^y4× 4y (8) (−3y) × 3y³

(9) ⁿ⁴× (−3n²⁾ (10) (−4x) × 3x⁴

(11) c × 3c⁴ (12) 2n⁴× n⁴

(13) z × z²× z³ (14) ^x3× x²× x

(15) ^z3× z³× z⁴ (16) ^b3× b × b²

(17) 2n⁴× 2n × (−n) (18) (−b²) × 3b⁴× (−4b²⁾

(19) ⁿ³× 4n³× 2n² (20) ^2m2× (−m⁴) × 3m

(1) ^a4× a³

a

(2) y × y⁴

y

(3) ^m2× m⁴

m

(4) ^b2× b³

b

(5) ^x4 × x⁴

x

(6) ^b4× b⁴

b

(7) ^y4× 4y

4 _y

(8) (−3y) × 3y³

− ^{9 y}

4

(9) ⁿ⁴× (−3n²⁾

− ^{3 n}

6

(10) (−4x) × 3x⁴

− ^{12 x}

5

(11) c × 3c⁴

3 _c

(12) 2n⁴× n⁴

2 _n

(13) z × z²× z³

z

(14) ^x3× x²× x

x

(15) ^z3× z³× z⁴

z

(16) ^b3× b × b²

b

(17) 2n⁴× 2n × (−n)

− ^{4 n}

6

(18) (−b²) × 3b⁴× (−4b²⁾

12 _b

(19) ⁿ³× 4n³× 2n²

8 _n

(20) ^2m2× (−m⁴) × 3m

− ^{6 m}

7

(1) y × y³ (2) ^b4× b³

(3) ⁿ²× n³ (4) ^b3× b⁴

(5) ^z4× z (6) ^z3× z⁴

(7) 3x × x² (8) (−3c⁴) × 2c

(9) (−4z²) × z⁴ (10) 3m × (−4m)

(11) (−2c³) × 3c⁴ (12) (−2m³) × 2m⁴

(13) n × n × n⁴ (14) ^b4× b³× b³

(15) ^a3× a × a³ (16) ^a4× a³× a

(17) 4m × (−3m) × 4m⁴ (18) 2b²_{× 3b}³ _{× (−2b}²)

(19) n × (−3n³) × (−2n³⁾ (20) 4x × (−3x²) × 4x⁴

(1) y × y³

y

(2) ^b4× b³

b

(3) ⁿ²× n³

n

(4) ^b3× b⁴

b

(5) ^z4× z

z

(6) ^z3× z⁴

z

(7) 3x × x²

3 _x

(8) (−3c⁴) × 2c

− ^{6 c}

5

(9) (−4z²) × z⁴

− ^{4 z}

6

(10) 3m × (−4m)

− ^{12 m}

2

(11) (−2c³) × 3c⁴

− ^{6 c}

7

(12) (−2m³) × 2m⁴

− ^{4 m}

7

(13) n × n × n⁴

n

(14) ^b4× b³× b³

b

(15) ^a3× a × a³

a

(16) ^a4× a³× a

a

(17) 4m × (−3m) × 4m⁴

− ^{48 m}

6

(18) 2b²_{× 3b}³ _{× (−2b}²)

− ^{12 b}

7

(19) n × (−3n³) × (−2n³⁾

6 _n

(20) 4x × (−3x²) × 4x⁴

− ^{48 x}

7

(1) a × a⁴ (2) ^z3× z⁴

(3) c × c² (4) ^c4× c

(5) ^a4× a⁴ (6) b × b³

(7) (−y³) × (−y) (8) (−4x²) × x⁴

(9) (−2n) × (−3n²⁾ (10) ^a3× 3a²

(11) 3c⁴× 4c⁴ (12) 3b³× 4b²

(13) ^x4 × x × x^{3 (14)} n × n × n

(15) ^m3× m⁴× m³ (16) ^b4× b⁴× b³

(17) (−4z⁴) × (−2z⁴) × (−4z²⁾ (18) (−2m⁴) × (−m³) × 2m⁴

(19) (−2n⁴) × (−4n) × 4n³ (20) ^c3× (−2c²) × (−4c⁴⁾

(1) a × a⁴

a

(2) ^z3× z⁴

z

(3) c × c²

c

(4) ^c4× c

c

(5) ^a4× a⁴

a

(6) b × b³

b

(7) (−y³) × (−y)

y

(8) (−4x²) × x⁴

− ^{4 x}

6

(9) (−2n) × (−3n²⁾

6 _n

(10) ^a3× 3a²

3 _a

(11) 3c⁴× 4c⁴

12 _c

(12) 3b³× 4b²

12 _b

(13) ^x4 × x × x³

x

(14) n × n × n

n

(15) ^m3× m⁴× m³

m

(16) ^b4× b⁴× b³

b

(17) (−4z⁴) × (−2z⁴) × (−4z²⁾

− ^{32 z}

10

(18) (−2m⁴) × (−m³) × 2m⁴

4 _m

(19) (−2n⁴) × (−4n) × 4n³

32 _n

(20) ^c3× (−2c²) × (−4c⁴⁾

8 _c

(1) ^a3× a⁴ (2) ^a2× a²

(3) ^x4 × x² (4) ⁿ⁴× n²

(5) ^m2× m (6) ⁿ²× n

(7) ^z2× z⁴ (8) (−4n²) × 2n³

(9) (−2a) × (−3a) (10) ^b2× (−2b⁴⁾

(11) ⁿ⁴× (−4n) (12) 2y³× 3y⁴

(13) ^m3× m²× m² (14) ^b4× b⁴× b

(15) ^x4 × x⁴× x⁴ (16) ^a4× a³× a

(17) 3y × y³× (−2y) (18) 4n⁴_{× 3n}³_{× 3n}²

(19) (−x⁴) × 4x × (−x²⁾ (20) (−3z) × (−2z) × (−z²⁾

(1) ^a3× a⁴

a

(2) ^a2× a²

a

(3) ^x4 × x²

x

(4) ⁿ⁴× n²

n

(5) ^m2× m

m

(6) ⁿ²× n

n

(7) ^z2× z⁴

z

(8) (−4n²) × 2n³

− ^{8 n}

5

(9) (−2a) × (−3a)

6 _a

(10) ^b2× (−2b⁴⁾

− ^{2 b}

6

(11) ⁿ⁴× (−4n)

− ^{4 n}

5

(12) 2y³× 3y⁴

6 _y

(13) ^m3× m²× m²

m

(14) ^b4× b⁴× b

b

(15) ^x4 × x⁴× x⁴

x

(16) ^a4× a³× a

a

(17) 3y × y³× (−2y)

− ^{6 y}

5

(18) 4n⁴_{× 3n}³_{× 3n}²

36 _n

(19) (−x⁴) × 4x × (−x²⁾

4 _x

(20) (−3z) × (−2z) × (−z²⁾

− ^{6 z}

4

(1) ⁿ³× n⁴ (2) x × x⁴

(3) a × a³ (4) ^c2× c³

(5) ^c3× c³ (6) ^z4× z

(7) (−3x⁴) × 3x² (8) (−2z²) × 4z⁴

(9) (−c²) × (−3c⁴⁾ (10) (−2z²) × (−3z)

(11) 2c × (−3c) (12) (−a³) × 4a²

(13) m × m³× m (14) ^b4× b⁴× b⁴

(15) ^c4× c²× c⁴ (16) ^y3× y⁴× y²

(17) ^a3× 3a²× (−3a³⁾ (18) ^a4× (−2a³) × (−2a³⁾

(19) ^3z2× 3z × 2z³ (20) (−2x⁴) × (−2x) × (−4x²⁾

(1) ⁿ³× n⁴

n

(2) x × x⁴

x

(3) a × a³

a

(4) ^c2× c³

c

(5) ^c3× c³

c

(6) ^z4× z

z

(7) (−3x⁴) × 3x²

− ^{9 x}

6

(8) (−2z²) × 4z⁴

− ^{8 z}

6

(9) (−c²) × (−3c⁴⁾

3 _c

(10) (−2z²) × (−3z)

6 _z

(11) 2c × (−3c)

− ^{6 c}

2

(12) (−a³) × 4a²

− ^{4 a}

5

(13) m × m³× m

m

(14) ^b4× b⁴× b⁴

b

(15) ^c4× c²× c⁴

c

(16) ^y3× y⁴× y²

y

(17) ^a3× 3a²× (−3a³⁾

− ^{9 a}

8

(18) ^a4× (−2a³) × (−2a³⁾

4 _a

(19) ^3z2× 3z × 2z³

18 _z

(20) (−2x⁴) × (−2x) × (−4x²⁾

− ^{16 x}

7

(1) ^x2 × x (2) ^b2× b²

(3) ^m3× m² (4) ⁿ⁴× n²

(5) ^b2× b³ (6) ^b4× b³

(7) (−a⁴) × 3a² (8) (−4x⁴) × (−x)

(9) (−3n) × n³ (10) 4m × (−2m⁴⁾

(11) z × (−2z³⁾ (12) 3a³× (−4a⁴)

(13) ⁿ³× n⁴× n (14) ^c4× c⁴× c³

(15) ^b3× b⁴× b³ (16) a × a²× a²

(17) b × (−2b²) × (−3b²⁾ (18) (−4a) × 2a × (−4a⁴⁾

(19) (−4c²) × c²× (−3c) (20) (−2c) × 4c⁴× 4c³

(1) ^x2 × x

x

(2) ^b2× b²

b

(3) ^m3× m²

m

(4) ⁿ⁴× n²

n

(5) ^b2× b³

b

(6) ^b4× b³

b

(7) (−a⁴) × 3a²

− ^{3 a}

6

(8) (−4x⁴) × (−x)

4 _x

(9) (−3n) × n³

− ^{3 n}

4

(10) 4m × (−2m⁴⁾

− ^{8 m}

5

(11) z × (−2z³⁾

− ^{2 z}

4

(12) 3a³× (−4a⁴)

− ^{12 a}

7

(13) ⁿ³× n⁴× n

n

(14) ^c4× c⁴× c³

c

(15) ^b3× b⁴× b³

b

(16) a × a²× a²

a

(17) b × (−2b²) × (−3b²⁾

6 _b

(18) (−4a) × 2a × (−4a⁴⁾

32 _a

(19) (−4c²) × c²× (−3c)

12 _c

(20) (−2c) × 4c⁴× 4c³

− ^{32 c}

8