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You can try to subtract off the first few digits that WA gives you, and do another substitution with y = x + 0.00232211 to get the next few digits, but that is too tedious for me to try.
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Here you can see the complex roots of the quadratic function and a visual representation of the roots, as well as the steps to the solution. Which doesn't give enough precision, and this is as far as you can go using only WA. Of course, WolframAlpha has the ability to find complex roots as well. intellij Studying the word of God together Failed attempt to solve it.
#Wolframalpha solve for x mac os x
Plotting the function shows that It is positive for r ~ 1, so the solution is somewhere past r=1. toolbox Windows, Mac OS X and Linux We highly appreciate your feedback. Note that r must be positive so that the positive quadratic gets negated by the high-degree term. Where r != 1 since that was a pole of the original expression. Or we can give it a list of equations to solve such as solve equation 1, equation. Conveniently, WolframAlpha not only solves polynomial equations but also equations involving. Of course, some solutions are too large or cannot be represented in terms of radicals WolframAlpha will then return numerical solutions with a More digits button. cos(4x)-4sin(2x)-30 Equation solving solution. Solving the final equality is then just finding the root of a (high degree) polynomial: 299 + 200000000000 (-1 + r)^2 + (4701 - 4700 r) r^5000 = 300 r WolframAlpha can also solve cubic and quartic equations in terms of radicals. limit of (x2+5x+6)/(x+2) as x approaches -2 Step by step for a limit with hints Equation Solving. Here is the inequality and the domain for e. I will write e instead of CurlyEpsilon in order to better visualize it here, on the StackExchange. It should give (3 (299 - 300 r + r^n (-299 + n + 300 r - n r)))/(-1 + r)^2 According to your explanation, I developed a version of step-by-step solving of the inequality in question. You should ask WA to FullSimplify the expression of s(n,r) after you substitute u(k,r) into it.