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Let x*** = x - x2 for all non-negative integers x. Which of the follow
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Updated on: 02 Mar 2023, 13:41
Updated on: 02 Mar 2023, 13:41
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Let \(x^{***} = x - x^2\) for all non-negative integers x. Which of the following equals \(x^2 - x + x^{***}\)?
(A) -3***
(B) -1***
(C) 1***
(D) 2***
(E) 3***
(A) -3***
(B) -1***
(C) 1***
(D) 2***
(E) 3***
Let x*** = x - x2 for all non-negative integers x. Which of the follow
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28 Mar 2022, 00:24
28 Mar 2022, 00:24
Expert Reply
Since \(x^{***}=x-x^2, x^2-x+x-x^2=\)0
Since \((1)^{***}=(1)-(1)^2=0.\)
C is the answer
Since \((1)^{***}=(1)-(1)^2=0.\)
C is the answer
Re: Let x*** = x - x2 for all non-negative integers x. Which of the follow
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02 Mar 2023, 13:04
02 Mar 2023, 13:04
1
Carcass wrote:
Since \(x^{***}=x-x^2, x^2-x+x-x^2=\)0
Since \((1)^{***}=(1)-(1)^2=0.\)
E is the answer
Since \((1)^{***}=(1)-(1)^2=0.\)
E is the answer
If the correct answer is 1***, then C must be the answer.
