Mister Exam
Other calculators
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- Canonical form of a parabola
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How to use it?
- Canonical form:
- x1x2+x2x3+x1x3=0
- u(xx)+2u(xy)+u(yy)+5u(x)+5u(y)=0
- 5x^2-2xy+5y^2+10x-2y+1=0
- 2x^2+5y^2+3z^2+4xy=0
- Plot:
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x^2+4y^2
- tan(sin(e−1x))−x=0
- (9,27-(x+y+z))*x*y*z=9,27
- z=3/sqrt(x^2+y-9)
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Identical expressions
- u(xx)+2u(xy)+u(yy)+5u(x)+5u(y)= zero
- u(xx) plus 2u(xy) plus u(yy) plus 5u(x) plus 5u(y) equally 0
- u(xx) plus 2u(xy) plus u(yy) plus 5u(x) plus 5u(y) equally zero
- uxx+2uxy+uyy+5ux+5uy=0
- u(xx)+2u(xy)+u(yy)+5u(x)+5u(y)=O
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Similar expressions
- u(xx)+2u(xy)+u(yy)+5u(x)-5u(y)=0
- u(xx)+2u(xy)-u(yy)+5u(x)+5u(y)=0
- u(xx)-2u(xy)+u(yy)+5u(x)+5u(y)=0
- u(xx)+2u(xy)+u(yy)-5u(x)+5u(y)=0
u(xx)+2u(xy)+u(yy)+5u(x)+5u(y)=0 canonical form
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The solution
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2 2 u*x + u*y + 5*u*x + 5*u*y + 2*u*x*y = 0
$$u x^{2} + 2 u x y + 5 u x + u y^{2} + 5 u y = 0$$
u*x^2 + 2*u*x*y + 5*u*x + u*y^2 + 5*u*y = 0