Mister Exam
Other calculators
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How to use it?
- Equation:
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Equation e^x=0
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Equation x^2=10
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Equation cos(x)=3
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Equation x^2-3x-4=0
- Express {x} in terms of y where:
- 2*x+2*y=-6
- 7*x+20*y=-17
- 12*x+14*y=-15
- -11*x+10*y=-9
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Identical expressions
- o=o*x^ six - three *sqrt(x)+x^ three *tan(x)-x*(x^ three *tan(x)/ two + two *x^ two *tan(x)^(two / three)+x*tan(x)-x+ one)+ three *x- one
- o equally o multiply by x to the power of 6 minus 3 multiply by square root of (x) plus x cubed multiply by tangent of (x) minus x multiply by (x cubed multiply by tangent of (x) divide by 2 plus 2 multiply by x squared multiply by tangent of (x) to the power of (2 divide by 3) plus x multiply by tangent of (x) minus x plus 1) plus 3 multiply by x minus 1
- o equally o multiply by x to the power of six minus three multiply by square root of (x) plus x to the power of three multiply by tangent of (x) minus x multiply by (x to the power of three multiply by tangent of (x) divide by two plus two multiply by x to the power of two multiply by tangent of (x) to the power of (two divide by three) plus x multiply by tangent of (x) minus x plus one) plus three multiply by x minus one
- o=o*x^6-3*√(x)+x^3*tan(x)-x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)+x*tan(x)-x+1)+3*x-1
- o=o*x6-3*sqrt(x)+x3*tan(x)-x*(x3*tan(x)/2+2*x2*tan(x)(2/3)+x*tan(x)-x+1)+3*x-1
- o=o*x6-3*sqrtx+x3*tanx-x*x3*tanx/2+2*x2*tanx2/3+x*tanx-x+1+3*x-1
- o=o*x⁶-3*sqrt(x)+x³*tan(x)-x*(x³*tan(x)/2+2*x²*tan(x)^(2/3)+x*tan(x)-x+1)+3*x-1
- o=o*x to the power of 6-3*sqrt(x)+x to the power of 3*tan(x)-x*(x to the power of 3*tan(x)/2+2*x to the power of 2*tan(x) to the power of (2/3)+x*tan(x)-x+1)+3*x-1
- o=ox^6-3sqrt(x)+x^3tan(x)-x(x^3tan(x)/2+2x^2tan(x)^(2/3)+xtan(x)-x+1)+3x-1
- o=ox6-3sqrt(x)+x3tan(x)-x(x3tan(x)/2+2x2tan(x)(2/3)+xtan(x)-x+1)+3x-1
- o=ox6-3sqrtx+x3tanx-xx3tanx/2+2x2tanx2/3+xtanx-x+1+3x-1
- o=ox^6-3sqrtx+x^3tanx-xx^3tanx/2+2x^2tanx^2/3+xtanx-x+1+3x-1
- o=o*x^6-3*sqrt(x)+x^3*tan(x)-x*(x^3*tan(x) divide by 2+2*x^2*tan(x)^(2 divide by 3)+x*tan(x)-x+1)+3*x-1
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Similar expressions
- o=o*x^6-3*sqrt(x)+x^3*tan(x)-x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)+x*tan(x)+x+1)+3*x-1
- o=o*x^6-3*sqrt(x)+x^3*tan(x)-x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)-x*tan(x)-x+1)+3*x-1
- o=o*x^6+3*sqrt(x)+x^3*tan(x)-x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)+x*tan(x)-x+1)+3*x-1
- o=o*x^6-3*sqrt(x)+x^3*tan(x)-x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)+x*tan(x)-x+1)+3*x+1
- o=o*x^6-3*sqrt(x)-x^3*tan(x)-x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)+x*tan(x)-x+1)+3*x-1
- o=o*x^6-3*sqrt(x)+x^3*tan(x)-x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)+x*tan(x)-x+1)-3*x-1
- o=o*x^6-3*sqrt(x)+x^3*tan(x)+x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)+x*tan(x)-x+1)+3*x-1
- o=o*x^6-3*sqrt(x)+x^3*tan(x)-x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)+x*tan(x)-x-1)+3*x-1
- o=o*x^6-3*sqrt(x)+x^3*tan(x)-x*(x^3*tan(x)/2-2*x^2*tan(x)^(2/3)+x*tan(x)-x+1)+3*x-1
o=o*x^6-3*sqrt(x)+x^3*tan(x)-x*(x^3*tan(x)/2+2*x^2*tan(x)^(2/3)+x*tan(x)-x+1)+3*x-1 equation
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The solution
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/ 3 \
6 ___ 3 |x *tan(x) 2 2/3 |
o = o*x - 3*\/ x + x *tan(x) - x*|--------- + 2*x *tan (x) + x*tan(x) - x + 1| + 3*x - 1
\ 2 /
$$o = \left(3 x + \left(- x \left(\left(- x + \left(x \tan{\left(x \right)} + \left(2 x^{2} \tan^{\frac{2}{3}}{\left(x \right)} + \frac{x^{3} \tan{\left(x \right)}}{2}\right)\right)\right) + 1\right) + \left(x^{3} \tan{\left(x \right)} + \left(o x^{6} - 3 \sqrt{x}\right)\right)\right)\right) - 1$$
The graph