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==equ==
Unary equation
Multivariate equation
==cal==
Solution inequality
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Resolving prime factor
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==LiAl==
Determinant
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==der==
Derivative function
==img==
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==que==
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On line Solution of Monovariate Equation
> The history of univariate equation calculation
7(x-1)=5x+3
400-(500-x)/1.09*0.09*1.12-100*0.0006=x
7(x-1)=5x+3
(20-x)(32-x)=540
400-(500-x)/1.09*0.09*1.12-400*0.0006=x
2x-4=10-5x
261278.65-(339773.73-x)/1.09*0.09*1.12=x
261278.65-(339773.73-x)/1.09*0.09=x
400-(500-x)/1.09*0.09*1.12-100*0.0006=x
400-(500-x)/1.09*0.09*1.12-500*0.0006=x
261278.65-(339773.73-x)/1.09*0.09 = x
339773.73--3177.12-(339773.73-x)/1.09*0.09 = x
261278.65-(261278.65-x)/1.09*0.09=x
11=-0.0232X2+2.4909X+2.4747
8862*(1+x)^24=200000
8862*(1+X)^24=200000
0.55*{(x-sin(2πx)/2π)+(3x-1.25)*0.15}=2/3*{(sin(πx))^3/π}+0.15*540/600*{sin(πx)+sin(1.25π-2πx)}/π
0.55*{(x-sin(2πx)/2π)+(3x-1.25)*0.15}=2/3*{(sin(πx))^3/π}+0.15*540/600*{sin(πx)+sin(1.25π-2πx)}/π
0.55*{(x-sin(2πx)/2π)+(3x-1.25)*0.15}=2/3*{(sin(πx))^3/π}+0.15*540/600*{sin(πx)+sin(1.25π-2πx)}/π
0.55*{(x-sin(2πx)/2π)+(3x-1.25)*0.15}=2/3*{(sin(πx))^3/π}+0.15*540/600*{sin(πx)+sin(1.25π-2πx)}/π
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