Mister Exam
Other calculators
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- Canonical form of a degenerate ellipse
- Canonical form of a parabola
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How to use it?
- Canonical form:
- y=cos(x)/(1-sin(x))
- −4x1x2+8x1x3+9x1x4+8x2x3+4x2x4−2x3x4
- 15x^2-6√(3xy)+9y^2=36
- 4x^2+32x+y^2-4y+52=0
- Plot:
- y=(factorial(100)*factorial(250)*factorial(x)*factorial(250-x))/(factorial(x)*factorial(100-x)*factorial(100)*factorial(150)*factorial(250))
- z=1/(x-y)
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(-5)*x^2*y^2+3*x+2*y^2=0
- x^3+(y-x^(2/3))^2=1
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Identical expressions
- −4x1x2+8x1x3+9x1x4+8x2x3+4x2x4−2x3x4
- −4x1x2 plus 8x1x3 plus 9x1x4 plus 8x2x3 plus 4x2x4−2x3x4
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Similar expressions
- −4x1x2-8x1x3+9x1x4+8x2x3+4x2x4−2x3x4
- −4x1x2+8x1x3+9x1x4-8x2x3+4x2x4−2x3x4
- −4x1x2+8x1x3+9x1x4+8x2x3-4x2x4−2x3x4
- −4x1x2+8x1x3-9x1x4+8x2x3+4x2x4−2x3x4
−4x1x2+8x1x3+9x1x4+8x2x3+4x2x4−2x3x4 canonical form
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The solution
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-4*x1*x2 - 2*x3*x4 + 4*x2*x4 + 8*x1*x3 + 8*x2*x3 + 9*x1*x4 = 0
$$- 4 x_{1} x_{2} + 8 x_{1} x_{3} + 9 x_{1} x_{4} + 8 x_{2} x_{3} + 4 x_{2} x_{4} - 2 x_{3} x_{4} = 0$$
-4*x1*x2 + 8*x1*x3 + 9*x1*x4 + 8*x2*x3 + 4*x2*x4 - 2*x3*x4 = 0