Quadratic Equations — Advanced Math
Practice Quadratic Equations — Advanced Math on The School of Mathematics (Advanced Math) with 8 scored questions. This set covers problems such as: “Which quadratic has zeros at x=-2 and x=5 ?”; “If x^2+4x=5 what is the value of x ?”; “Which equation is equivalent to x^2-6x+8=0 after completing the square?”. Work carefully, check explanations for misses, then retake to track improvement before test day.
Questions in this quiz (8)
Which quadratic has zeros at $$x=-2$$ and $$x=5$$?
- $$x^2+3x-10=0$$
- $$x^2-3x-10=0$$
- $$x^2-3x+10=0$$
- $$x^2+3x+10=0$$
Solve for $$x$$: $$x^2-5x+6=0$$
- $$2,3$$
- $$-2,3$$
- $$2,-3$$
- $$-2,-3$$
If $$x^2+4x=5$$ what is the value of $$x$$?
- $$-2,5$$
- $$1,-5$$
- $$-3,1$$
- $$1,3$$
Solve for $$x$$: $$3x^2-12x=0$$
- $$-3,4$$
- $$4$$
- $$-4,3$$
- $$0,4$$
Which equation is equivalent to $$x^2-6x+8=0$$ after completing the square?
- $$(x-3)^2=1$$
- $$(x-3)^2=8$$
- $$(x-4)^2=2$$
- $$(x-2)^2=4$$
The equation $$x^2+10x+16=0$$ can be factored as:
- $$(x+1)(x+16)=0$$
- $$(x+4)(x+6)=0$$
- $$(x+8)(x+2)=0$$
- $$(x+5)(x+3)=0$$
If $$x=2$$ and $$x=-\frac{3}{2}$$ are the roots of a quadratic equation, which of the following must be the equation?
- $$2x^2+x+6=0$$
- $$2x^2+x-6=0$$
- $$2x^2-x+6=0$$
- $$2x^2-x-6=0$$
The equation $$x^2-8x+12=0$$ has roots $$p$$ and $$q$$. What is the value of $$p+q$$?
- $$12$$
- $$-12$$
- $$8$$
- $$-6$$
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Frequently asked questions
How many questions are in Quadratic Equations — Advanced Math?
This practice set includes 8 questions. Finish in one sitting when possible, then review incorrect answers before retaking.
What topic does Quadratic Equations — Advanced Math cover?
Quadratic Equations — Advanced Math focuses on Advanced Math. Questions follow exam-style wording and difficulty so you can practice the skills tested on major Advanced Math assessments. These are practice materials, not official exam questions.
How is Quadratic Equations — Advanced Math scored?
Your score is the percentage of correct answers. A typical passing score is 78%. After you finish, review each miss with the available explanations on The School of Mathematics.
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