04- Powers of Monomials
(B)  212
(A)  27
simpliy :
(23)4 = .....
(D)  2-1
(C)  64
(B)  h9
(A)  h18
simpliy :
(h3)6 = .....
(D)  3h6
(C)  h3
(B)  23 m2
(A)  2m6
simpliy :
(2m3)2 = .....
(C)  4m6
(D)  2m5
(B)  230
(A)  27
simpliy :
[(23)2]5 = .....
(D)  210
(C)  211
(A) y12 Z8
(B)  y Z9
simpliy :
(y3 z2)4 = .....
(C)  y3z8
(D)  y12 Z4
(A)  53m8n4
(B)  5m6n4
simpliy :
(53 m2 n)4 = .....
(C) 125 m8n4
(D) 512m8 n4
(A)  (-2)24
(B)  (-2)9
simpliy :
[(-23)4]2 = .....
(D) (-2)8
(C)  -224
(B) 22k3y8
(A)  22K6y
simpliy :
(22k3y4)2 = .....
(C) 24 K6 y8
(D) 24K5Y6
(B) 34m6k10
(A) 38m6k10
simpliy :
(34m3k5 )2= .....
(C)  34m3k10
(D) 38m6k5
(B)  43 m-6
(A)  42m6
simpliy :
(4m-3)2 = .....
(C)  43m6
(D)  16m-6
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