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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
Matrix multiplication
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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
2/3*((1-1/0.07)+(3/4+1/0.07)*(1/3*220/x*0.35805183739485175)^0.07)=6.794/x
2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*220/x*0.35805183739485175)^0.05)=6.794/x
2/3*((1-1/0.03)+(3/4+1/0.03)*(1/3*220/x*0.35805183739485175)^0.03)=6.794/x
2/3*((1-1/0.01)+(3/4+1/0.01)*(1/3*220/x*0.35805183739485175)^0.01)=6.794/x
2/3*((1-1/0.01)+(3/4+1/0.01)*(1/3*220/x*0.35805183739485175)^0.01)=7.11/x
2/3*((1-1/0.03)+(3/4+1/0.03)*(1/3*220/x*0.35805183739485175)^0.03)=7.11/x
2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*220/x*0.35805183739485175)^0.05)=7.11/x
2/3*((1-1/0.07)+(3/4+1/0.07)*(1/3*220/x*0.35805183739485175)^0.07)=7.11/x
2/3*((1-1/0.07)+(3/4+1/0.07)*(1/3*220/x*0.35805183739485175)^0.07)=7.3186/x
2/3*((1-1/0.07)+(3/4+1/0.07)*(1/3*220/x*0.35805183739485175)^0.07)=7.3186/x
2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*220/x*0.35805183739485175)^0.05)=7.3186/x
2/3*((1-1/0.03)+(3/4+1/0.03)*(1/3*220/x*0.35805183739485175)^0.03)=7.3186/x
2/3*((1-1/0.01)+(3/4+1/0.01)*(1/3*220/x*0.35805183739485175)^0.01)=7.3186/x
0.25x-0.75=0.5÷0.4
1-a/(1.66+a)+1/6.28318530718sin(6.28318530718a/(1.66+a)) = 1/(2*4.8)
1-a/(1.66+a)+1/6.28318530718sin(6.28318530718a/(1.66+a)) = 1/(2*2.88084)
X=(7+1.54+X)*9%
x+5x/10=6000
3a^2+14a+10=0
100+20t=340[41-(10+t)]
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