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Question 1 of 5
Incorrect
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Apply the power of a power to all terms inside the bracket, then simplify.
(4a3)2(4a3)2 |
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(4a3)2(4a3)2 |
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== |
42a3×242a3×2 |
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== |
16a616a6 |
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Question 2 of 5
Simplify
[(-2m)2]3[(−2m)2]3
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First, apply the power of a power to all terms inside the parenthesis, then simplify.
[(-2m)2]3[(−2m)2]3 |
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[(−2m1)2]3[(−2m1)2]3 |
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== |
[−22m1×2]3[−22m1×2]3 |
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== |
[4m2]3[4m2]3 |
Next, simplify further by applying the power of a power to all terms inside the bracket.
[4m2]3[4m2]3 |
== |
43m2×343m2×3 |
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== |
64m664m6 |
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Question 3 of 5
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Apply the power of a power to all terms inside the bracket, then simplify.
(a2b3)5(a2b3)5 |
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a2×5b3×5a2×5b3×5 |
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== |
a10b15a10b15 |
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Question 4 of 5
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Apply the power of a power to all terms inside the bracket, then simplify.
2(4m2)32(4m2)3 |
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2(43m2×3)2(43m2×3) |
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2(64m6)2(64m6) |
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== |
128m6128m6 |
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Question 5 of 5
Simplify
(x4y8)12(x4y8)12
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Apply the power of a power to all terms inside the bracket, then simplify.
(x4y8)12(x4y8)12 |
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x4×12b8×12x4×12b8×12 |
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x42y82x42y82 |
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x2y4x2y4 |