Questions & Answers for: x1 x2

minimize z=x1-3x2-2x3 subject to 3x1-x2 2x3 <= 7 -2x1 4x2 <= 12 -4x1 3x2 8x3 <= 10 where x1,x2,x3 >= 0 (x2+5x2)9

...FF X1 you will see a link to download manual I have a pdf of the user manuals for X1 & X2 machines. Email me if any good to you. There ya go: ...

...x1 and x2. Then x1=(-b+square root of disc)/(2*a) and x2= (-b-square root of disc)/(2*a) 2. If disc=0 , square root of disc =0 and x1=x2=-b/(2*a) 3. If disc is negative, there are no real solutions. ...

...x1 and x2. Then x1=(-b+square root of disc)/(2*a) and x2= (-b-square root of disc)/(2*a) 2. If disc=0 , square root of disc =0 and x1=x2=-b/(2*a) 3. If disc is negative, there are no real solutions. ...

...x1 and x2. Then x1=(-b+square root of disc)/(2*a) and x2= (-b-square root of disc)/(2*a) 2. If disc=0 , square root of disc =0 and x1=x2=-b/(2*a) 3. If disc is negative, there are no real solutions. ...

X1,X2,and X3. Then the polynomial X^3+(b/a)X^2+(c/a)X+(d/a) can be cast in the factored form (X-X1)(X-X2)(X-X3) and the original polynomial P3(X) can be written as P3(X) = a*(X-X1)(X-X2)(X-X3) You can

X1,X2,and X3. Then the polynomial X^3 (b/a)X^2 (c/a)X (d/a) can be cast in the factored form (X-X1)(X-X2)(X-X3) and the original polynomial P3(X) can be written as P3(X) = a*(X-X1)(X-X2)(X-X3) You can

...x2-x1) 2. Replace the calculated value of a in the equation and write that one of the points ( P1(x1,y1) for example) satisfies the equation. In other words y1=a*x1 PLUS b. Here y1 and x1 are known ...

...x1+iy1 B=x2+iy2. Substitute x1+iy1 for A in the two equations. Substitute x2+iy2 for B in the two equations. Do the algebra. Gather real parts and gather imaginary parts. Split each original equation ...

...equation X^2+(b/a)X+(c/a)=0. Get the approximate roots X1, and X2 (if they exist) and write your original equation in the for a(X-X1)(X-X2)=0 Your quadratic polynomial is factored as