Mister Exam
Other calculators
- Canonical form of a elliptical paraboloid
- Canonical form of a double hyperboloid
- Canonical form of a imaginary ellipsoid
- Canonical form of a degenerate ellipse
- Canonical form of a parabola
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How to use it?
- Canonical form:
- 5*x^2+4*y^2-4*z^2-2*x+2*y-4*z-3*y*z-3*x*z-x*y=0
- y^2+z^2+2*x*y+2*y*z+2*z*x+4*x-4*z=0
- z=4x^4-6x^2-9y^4+9y^2+10
- x^2+17y^2+4z^2+10xy+4xz+8yz+6x+14y=k
- Plot:
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e^(y/x)=x*y+1
- z=sqrt(x*y)/x^2+y^2
- z=-3*x^2+6*x-3*y^2-6*y
- y-x=0
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Identical expressions
- z= four x^ four -6x^ two -9y^4+9y^ two + ten
- z equally 4x to the power of 4 minus 6x squared minus 9y to the power of 4 plus 9y squared plus 10
- z equally four x to the power of four minus 6x to the power of two minus 9y to the power of 4 plus 9y to the power of two plus ten
- z=4x4-6x2-9y4+9y2+10
- z=4x⁴-6x²-9y⁴+9y²+10
- z=4x to the power of 4-6x to the power of 2-9y to the power of 4+9y to the power of 2+10
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Similar expressions
- z=4x^4+6x^2-9y^4+9y^2+10
- z=4x^4-6x^2-9y^4+9y^2-10
- z=4x^4-6x^2+9y^4+9y^2+10
- z=4x^4-6x^2-9y^4-9y^2+10
z=4x^4-6x^2-9y^4+9y^2+10 canonical form
The teacher will be very surprised to see your correct solution 😉
The solution
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2 4 2 4 -10 + z - 9*y - 4*x + 6*x + 9*y = 0
$$- 4 x^{4} + 6 x^{2} + 9 y^{4} - 9 y^{2} + z - 10 = 0$$
-4*x^4 + 6*x^2 + 9*y^4 - 9*y^2 + z - 10 = 0