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Here is the question. Solve for x ER: 2023 (17x) = 357

Here is the question. Solve for x ER: 2023 (17x) = 357

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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You are given the following information about a new binary operator valid for a,b,c E R+, known as smiley-face: I. In order of operations, it takes precedence over Multiplicaiton/Divison. That is, the order of operations is now: P,E,Ⓒ,MD,AS II. aa = a III. aⒸ (boc) √(ab).c Note that THIS smiley-face operator is actuall self consistent. To wit: Using the definition: a (aa) √(aa).a √a·a Evaluating the parentheses first: a (aⒸa) = a Ⓒa = a That is to say: I BELIEVE it is self-consistent! Let me know if I've messed up again!!! = = = Here is the question. Solve for x ER: 2023 Ⓒ (170x) = 357 = √a² = a
Transcribed Image Text:You are given the following information about a new binary operator valid for a,b,c E R+, known as smiley-face: I. In order of operations, it takes precedence over Multiplicaiton/Divison. That is, the order of operations is now: P,E,Ⓒ,MD,AS II. aa = a III. aⒸ (boc) √(ab).c Note that THIS smiley-face operator is actuall self consistent. To wit: Using the definition: a (aa) √(aa).a √a·a Evaluating the parentheses first: a (aⒸa) = a Ⓒa = a That is to say: I BELIEVE it is self-consistent! Let me know if I've messed up again!!! = = = Here is the question. Solve for x ER: 2023 Ⓒ (170x) = 357 = √a² = a
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