Mini Exam 38 — Timed Mini Exams

Practice Mini Exam 38 — Timed Mini Exams on The School of Mathematics (Timed Mini Exams) with 10 scored questions in about 15 min. This set covers problems such as: “y=x-c y=-(x-5)^2 In the given system of equations, c is a constant. The system has two distinct real soluti…”; “A bakery owner budgets \ 4,800 to purchase flour. The owner must purchase at least 300 bags of flour to qua…”; “The function h is defined by h(x)=a^x+b , where a and b are positive constants. The graph of y=h(x) in the …”. Work carefully, check explanations for misses, then retake to track improvement before test day.

Duration
15 min
Questions
10
Category
Timed Mini Exams

Questions in this quiz (10)

  1. $$y=x-c$$$$y=-(x-5)^2$$In the given system of equations, $$c$$ is a constant. The system has two distinct real solutions. Which of the following could be the value of $$c$$?

    • $$4$$
    • $$\frac{19}{4}$$
    • $$5$$
    • $$2$$
  2. A bakery owner budgets $$\$4,800$$ to purchase flour. The owner must purchase at least $$300$$ bags of flour to qualify for a bulk discount. If the owner pays $$\$10$$ per bag for standard flour and $$\$20$$ per bag for premium flour, what is the maximum number of premium flour bags the owner can purchase while staying within the budget and maintaining the bulk discount?

    • 180
  3. The function $$h$$ is defined by $$h(x)=a^x+b$$, where $$a$$ and $$b$$ are positive constants. The graph of $$y=h(x)$$ in the $$xy$$-plane passes through the points $$(0,4)$$ and $$(2,12)$$. What is the value of $$ab$$?

    • $$8$$
    • $$9$$
    • $$12$$
    • $$15$$
  4. The equation $$2x^2=4-6x$$ defines a parabola. What is the $$x$$-coordinate of the vertex of the parabola?

    • $$-\frac32$$
    • $$-\frac23$$
    • $$\frac23$$
    • $$\frac34$$
  5. In the $$xy$$-plane, the graph of the equation $$(x-2)^2+(y-k)^2=49$$ is a circle. If the point $$(9,-2)$$ lies on this circle, what is the value of $$k$$?

    • -2
  6. The function $$f$$ is defined by $$f(x)=ax^2+bx+c,$$ where $$a$$, $$b$$, and $$c$$ are constants. The graph of $$y=f(x)$$ in the $$xy$$-plane passes through the points $$(10,0)$$ and $$(-3,0)$$. If $$a$$ is an integer greater than $$1$$, which of the following could be the value of $$a+b$$?

    • $$10$$
    • $$7$$
    • $$-6$$
    • $$-12$$
  7. In the $$xy$$-plane, line $$k$$ is defined by $$x+2y=0.$$ Line $$j$$ is perpendicular to line $$k$$, and the $$y$$-intercept of line $$j$$ is $$(0,5)$$. Which of the following is an equation of line $$j$$?

    • $$x+2y=5$$
    • $$y=-2x+5$$
    • $$y=2x+5$$
    • $$x-y=5$$
  8. During a study, the temperature, in degrees Celsius, of the air in a chamber was recorded to the nearest integer at certain times. The scatterplot shows the recorded temperature $$y$$, in degrees Celsius, of the air in the chamber $$x$$ minutes after the start of the study. What was the average rate of change, in degrees Celsius per minute, of the recorded temperature of the air in the chamber from $$x=5$$ to $$x=7$$?

    • 5
  9. In the figure, $$\overline{LQ}$$ intersects $$\overline{MP}$$ at point $$R$$, and $$\overline{LM}$$ is parallel to $$\overline{PQ}$$. The lengths of $$\overline{MR}$$, $$\overline{LR}$$, and $$\overline{RP}$$ are $$6$$, $$8$$, and $$14$$, respectively. What is the length of $$\overline{LQ}$$?

    • $$\frac{24}{7}$$
    • $$\frac{80}{7}$$
    • $$\frac{56}{3}$$
    • $$\frac{80}{3}$$
  10. For each of the histograms, the first interval represents the frequency of integers greater than or equal to $$10$$ but less than $$20$$. The second interval represents the frequency of integers greater than or equal to $$20$$ but less than $$30$$, and so on. What is the smallest possible difference between the mean of data set A and the mean of data set B?

    • $$0$$
    • $$1$$
    • $$10$$
    • $$23$$
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Frequently asked questions

How many questions are in Mini Exam 38 — Timed Mini Exams?

This practice set includes 10 questions and takes about 15 min. Finish in one sitting when possible, then review incorrect answers before retaking.

What topic does Mini Exam 38 — Timed Mini Exams cover?

Mini Exam 38 — Timed Mini Exams focuses on Timed Mini Exams. Questions follow exam-style wording and difficulty so you can practice the skills tested on major Timed Mini Exams assessments. These are practice materials, not official exam questions.

How is Mini Exam 38 — Timed Mini Exams scored?

Your score is the percentage of correct answers. A typical passing score is 80%. After you finish, review each miss with the available explanations on The School of Mathematics.

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