To be flexible, a little bit difficult, but the calculation to calculate the point, as long as the choice and fill in the blanks, the teacher asked me to give a question in the class meeting to the students We have learned that the quadratic equation of one variable, one variable, one variable and one variable can be expressed

To be flexible, a little bit difficult, but the calculation to calculate the point, as long as the choice and fill in the blanks, the teacher asked me to give a question in the class meeting to the students We have learned that the quadratic equation of one variable, one variable, one variable and one variable can be expressed

One of the following equations is the quadratic equation of one variable with respect to X ()
A. B.
C. D.
2. The coefficients of quadratic term, first term and constant term of the equation are ()
A、 B、 C、 D、
The solution of quadratic equation of one variable is ()
(A) (b) (c) or (d) or
4 given that x = 1 is a root of the equation x2 + bx-2 = 0, then the other root of the equation is ()
A.1 B.2 C.-2 D.-1
If the solution of the equation about is known, then the value of is ()
A.2 B.-2 C. D.-
If the quadratic equation of one variable x2-4x + 3 = 0 is known as X1 and X2, then X1 &; x2 = ()
A. 4 B. 3 C. -4 D. -3
7 If X1 and X2 are two roots of the quadratic equation x2 + 4x + 3 = 0, then the value of X1 + X2 is ()
A.4. B.3. C.-4. D.-3.
When solving the equation by the collocation method, the original equation should be transformed into ()
A. B. C. D.
The root of equation 2x2 + 7x-4 = 0 is ()
A has two unequal real roots, B has two equal real roots, C has no real roots, D cannot be determined
10 given the equation x2-2x = 1, then the root of the equation is ()
A has two equal real roots B has one real root c has two unequal real roots D has no real roots
It is known that the quadratic equation (A-1) x2-2x + 1 = 0 with respect to X has two unequal real roots, then the value range of a is ()
A.a2 C.a