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Find the largest x-value at which the graphs of $$f(x)=e^{3x^2-|\lfloor x \rfloor|!}+\binom{22+735235|\lfloor x \rfloor |}{2356}+\phi(|\lfloor x \rfloor|+1)+72x^4+3x^3-6x^2+2x+1$$ and $$g(x)=e^{3x^2-|\lfloor x \rfloor|!}+\binom{22+735235|\lfloor x \rfloor |}{2356}+\phi(|\lfloor x \rfloor|+1)+72x^4+4x^3-11x^2-6x+13$$ intersect, where $$\lfloor x \rfloor$$ denotes the floor function of x, and $$\phi(n)$$ denotes the sum of the positive integers $$\le$$ and relatively prime to n.

Mar 18, 2020
edited by qwertyzz  Mar 19, 2020

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https://web2.0calc.com/questions/find-the-largest-x-value-at-which-the-graphs-of-f

Mar 18, 2020
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Do you have your output set to present all things enclosed in dollar signs as LaTex?

It does not work that way for most of us.

If you want your latex to present properly you must put it in the LaTex box (found in the ribbon) and you must get rid of the dollar signs.

Mar 18, 2020