# Mathematics

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For equation in the form of *ax*^{2} + *bx* + *c* =
0, the values of *x* which serves the solutions of equation is
given by:

The commonly used fundamental tools for using factorization method is addition, subtraction, multiplication, and division.

For equation
in the form of *ax*^{2} + *bx* + *c* =
0, its square can be given in the form of a(x+d)^{2 }+ e = 0. Where d =
b/2a and e = c – b^{2}/4a

For equation in the form of *ax*^{2} + *bx* + *c* =
0, its discriminant is given by *b*^{2}* - 4ac*. If D > 0, then equation has 2 real solutions; If D = 0, the
equation has 1 real solution; If D < 0, the equation has 2 conjugate
imaginary solutions. The value of x for solution of given equation is given by ((-b±√D))/2a

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