Difference between revisions of "Do Neutral Operations with Square Roots"

You will learn how to algebraically solve sqrt(a) + sqrt(b) = sqrt(a) * sqrt(b)=c, sqrt(a) - sqrt(b) = sqrt(a) * sqrt(b)=c, sqrt(a) + sqrt(b) = sqrt(a) / sqrt(b)=c and sqrt(a) - sqrt(b) = sqrt(a) / sqrt(b)=c (whereby two operators are held neutral to each other between constants, rendering a "tipping point") and to graph the final a and b as x and y. You will also learn goal seeking to 2π for each above equation. This article has applicability to the Special Theory of Relativity because, just as E = mc^2, c = sqrt(E) / sqrt(m), which can be set equal in Neutral Operations to either sqrt(E)-sqrt(m) or sqrt(E)+sqrt(m), among other possibilities. Bear in mind all that is being proposed concerns a certain velocity, not a physical event. Were it to be put forth that E = mc^2 = m+c^2 and m+c^2 is the moment of tangence of mass and light speed squared, then a physical phenomenon has been shown to be realized by experimentation.

You will learn how to algebraically solve sqrt(a) + sqrt(b) = sqrt(a) * sqrt(b)=c, sqrt(a) - sqrt(b) = sqrt(a) * sqrt(b)=c, sqrt(a) + sqrt(b) = sqrt(a) / sqrt(b)=c and sqrt(a) - sqrt(b) = sqrt(a) / sqrt(b)=c (whereby two operators are held neutral to each other between constants, rendering a "tipping point") and to graph the final a and b as x and y. You will also learn goal seeking to 2π for each above equation. This article has applicability to the Special Theory of Relativity because, just as E = mc^2, c = sqrt(E) / sqrt(m), which can be set equal in Neutral Operations to either sqrt(E)-sqrt(m) or sqrt(E)+sqrt(m), among other possibilities. Bear in mind all that is being proposed concerns a certain velocity, not a physical event. Were it to be put forth that E = mc^2 = m+c^2 and m+c^2 is the moment of tangence of mass and light speed squared, then a physical phenomenon has been shown to be realized by experimentation.

[[Category:Algebra]]

[[Category:Algebra]]