Mini Exam 9 — Timed Mini Exams

Practice Mini Exam 9 — 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: “Line k is defined by: 2y-6=3x+4 Line j is parallel to k and passes through (-2,5) . Which equation represen…”; “The shaded region represents the solutions of an inequality. Which ordered pair is a solution?”; “The data set is: 5,7,7,9,12,14,18 Which list has the same median?”. 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. Line $$k$$ is defined by:$$2y-6=3x+4$$Line $$j$$ is parallel to $$k$$ and passes through $$(-2,5)$$. Which equation represents line $$j$$?

    • $$y=3x+11$$
    • $$y=3x-1$$
    • $$y=\frac{3}{2}x+8$$
    • $$y=\frac{3}{2}x+2$$
  2. The shaded region represents the solutions of an inequality. Which ordered pair is a solution?

    • $$(-1,2)$$
    • $$(-4,2)$$
    • $$(3,0)$$
    • $$(1,4)$$
  3. The data set is: $$5,7,7,9,12,14,18$$Which list has the same median?

    • $$4,7,7,9,11$$
    • $$7,7,9,12,14$$
    • $$5,9,10,12,18$$
    • $$7,9,12,12,14$$
  4. $$y=x^2+10x+21$$$$x-6=4$$In the system of equation above, find the value of $$y$$.

    • $$10$$
    • $$100$$
    • $$21$$
    • $$221$$
  5. $$y=-0.3x^2+4.2x+50$$The equation gives the estimated temperature $$y$$, in degrees Fahrenheit, of a chemical reaction $$x$$ minutes after it begins, where $$0 \le x \le 15$$. Which statement is the best interpretation of the point $$(2,54.6)$$ in this context?

    • Temperature increased by $$54.6^\circ$$ every $$2$$ minutes
    • Temperature increased by $$2^\circ$$ every $$54.6$$ minutes
    • After $$2$$ minutes the temperature is $$54.6^\circ$$
    • After $$54.6$$ minutes the temperature is $$2^\circ$$
  6. The graph shows the velocity $$v$$, in meters per second, of an object $$t$$ seconds after it began moving. What is the average rate of change in the velocity of the object from $$t=3$$ to $$t=7$$, in meters per second per second?

    • $$1$$
    • $$2$$
    • $$3$$
    • $$4$$
  7. A triangular prism has a height of $$12$$ centimeters and a volume of $$300$$ cubic centimeters. What is the area, in square centimeters, of the base of the prism?(The volume of a triangular prism is given by $$V=Bh$$ where $$B$$ is the area of the base and $$h$$ is the height.)

    • $$12$$
    • $$18$$
    • $$20$$
    • $$25$$
  8. Quadrilateral $$A'B'C'D'$$ is similar to quadrilateral $$ABCD$$. Angles $$A,B,C,D$$ correspond to angles $$A',B',C',D'$$. The measure of angle $$A$$ is $$40^\circ$$, the measure of angle $$B$$ is $$160^\circ$$, and the measure of angle $$C$$ is $$80^\circ$$. Each side of $$A'B'C'D'$$ is $$4$$ times the length of each corresponding side of $$ABCD$$. What is the measure of angle $$D'$$?

    • $$20^\circ$$
    • $$40^\circ$$
    • $$60^\circ$$
    • $$80^\circ$$
  9. $$64x^2-(16a+4b)x+ab=0$$In the given equation, $$a$$ and $$b$$ are positive constants. The sum of the solutions to the given equation is $$k(4a+b)$$, where $$k$$ is a constant. What is the value of $$k$$?

    • $$\frac{1}{16}$$
    • $$\frac{1}{2}$$
    • $$\frac{1}{3}$$
    • $$\frac{1}{6}$$
  10. The functions $$p$$ and $$q$$ are defined by the given equations, where $$x\ge0$$. Which of the following equations displays, as a constant or coefficient, the maximum value of the function it defines, where $$x\ge0$$?I. $$p(x)=50(0.3)^{x+1}$$II. $$q(x)=50(0.12)(0.3)^{x-4}$$

    • I only
    • II only
    • I and II
    • Neither I nor II
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