Which Expression Is Equivalent To 100 N2 − 1? (10N)2 − (1)2 (10N2)2 − (1)2 (50N)2 − (1)2 (50N2)2 − (1)2

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Which Expression Is Equivalent To 100 N2 − 1? (10N)2 − (1)2 (10N2)2 − (1)2 (50N)2 − (1)2 (50N2)2 − (1)2. (10n)2 − (1)2 (10n2)2 − (1)2 (50n)2 − (1)2. Use the property [tex] (ab)^2=a^2\cdot b^2 [/tex] to state that [tex] 100n^2=10^2\cdot n^2= (10n)^2.

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[/tex] then the expression [tex]. See the solution, explanation, and examples on mathway, a free math problem solver. The final answer is correct because only like radicals can be added as 3√19 and 8√38 are.

In The Expression Given In The Question, Step 1 And Step 2 Are Correct, As Well As The Final Answer.

You know that [tex] 100=10^2 [/tex]. See the solution, explanation, and examples on mathway, a free math problem solver. [/tex] then the expression [tex].

The Final Answer Is Correct Because Only Like Radicals Can Be Added As 3√19 And 8√38 Are.

Use the property [tex] (ab)^2=a^2\cdot b^2 [/tex] to state that [tex] 100n^2=10^2\cdot n^2= (10n)^2. (10n)2 − (1)2 (10n2)2 − (1)2 (50n)2 − (1)2.

Which expression is equivalent to 100 n2 − 1? (10n)2 − (1)2 (10n2)2 − (1)2 (50n)2 − (1)2 (50n2)2 − (1)2

Which Expression Is Equivalent To 100 N2 − 1? (10N)2 − (1)2 (10N2)2 − (1)2 (50N)2 − (1)2 (50N2)2 − (1)2

In The Expression Given In The Question, Step 1 And Step 2 Are Correct, As Well As The Final Answer.

The Final Answer Is Correct Because Only Like Radicals Can Be Added As 3√19 And 8√38 Are.

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