Select all that apply. (abc) 2 = This expression without exponents is abcabc aabbcc a 2 b 2 c 2 ababab

2 answers
Question:

Select all that apply. (abc) 2 = This expression without exponents is abcabc aabbcc a 2 b 2 c 2 ababab

Answers

Answer:aabbccabcabcStep-by-step explanation: (abc) ^2(abc) * (abc)abc abca* a* b* b* c* cThe third terms tries to trick you.  It is equal, but it has exponentsThe fourth terms does not have any "c" terms

Answer:A. [tex]abcabc[/tex]B. [tex]aabbcc[/tex]Step-by-step explanation:We have been given an expression [tex](abc)^2[/tex]. We are asked to choose the correct options that our equivalent to our given expression without exponents.Let us check our given choices one by one.A. [tex]abcabc[/tex]We know [tex](mn)^2=mn\cdot mn[/tex], therefore, option A is the correct choice.B. [tex]aabbcc[/tex]We know [tex]x^2=x\cdot x[/tex]. So, we can rewrite our given expression as:[tex](abc)^2\rightarrow a^2b^2c^2=a\cdot a\cdot b\cdot b\cdot c\cdot c=aabbcc[/tex]Therefore, option B is the correct choice.C. [tex]a^2b^2c^2[/tex]Since option C contains exponents, therefore, option C is not correct choice.D. [tex]aabb[/tex]Since term [tex]cc[/tex] is missing from option D, therefore, it is not a correct choice.

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