Exam 25: Counting Units Fast: Measurement Formulas
Exam 1: Reasoning About Quantities34 Questions
Exam 2: Numeration Systems96 Questions
Exam 3: Understanding Whole Number Operations66 Questions
Exam 4: Some Conventional Ways of Computing17 Questions
Exam 5: Using Numbers in Sensible Ways38 Questions
Exam 6: Meanings for Fractions85 Questions
Exam 7: Computing With Fractions54 Questions
Exam 8: Multiplicative Comparisons and Multiplicative Reasoning19 Questions
Exam 9: Ratios, Rates, Proportions, and Percents33 Questions
Exam 10: Integers and Other Number Systems24 Questions
Exam 11: Number Theory57 Questions
Exam 12: What Is Algebra28 Questions
Exam 13: A Quantitative Approach to Algebra and Graphing18 Questions
Exam 14: Understanding Change: Relationships Among Time, Distance, and Rate10 Questions
Exam 15: Further Topics in Algebra and Change55 Questions
Exam 16: Polygons75 Questions
Exam 17: Polyhedra51 Questions
Exam 18: Symmetry17 Questions
Exam 19: Tessellations9 Questions
Exam 20: Similarity47 Questions
Exam 21: Curves, Constructions, and Curved Surfaces17 Questions
Exam 22: Transformation Geometry24 Questions
Exam 23: Measurement Basics21 Questions
Exam 24: Area, Surface Area, and Volume27 Questions
Exam 25: Counting Units Fast: Measurement Formulas31 Questions
Exam 26: Special Topics in Measurement21 Questions
Exam 27: Quantifying Uncertainty39 Questions
Exam 28: Determining More Complicated Probabilities37 Questions
Exam 29: Introduction to Statistics and Sampling7 Questions
Exam 30: Representing and Interpreting Data With One Variable32 Questions
Exam 31: Dealing With Multiple Data Sets or With Multiple Variables8 Questions
Exam 32: Variability in Samples21 Questions
Exam 33: Special Topics in Probability16 Questions
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A regular square pyramid has 2-centimeter edges on its base, and the other edges are 3 centimeters long.
A) Sketch a net for a pyramid that is similar to the one described above, with a scale factor of 1.5. Make sure to label the lengths on your sketch.
B) If the original pyramid has a volume of 3.5 cubic centimeters, what will be the volume of the new pyramid in part A? Show (and explain) your work.
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Find the approximate volume of the cone with the following dimensions. 

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What is the area of a rectangle with perimeter 20 meters and base 6 meters?
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A cylindrical container has a volume of 320
cubic centimeters of water, and the diameter of the container is 8 centimeters. What is the height of the container?
(Short Answer)
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If the volume of a right circular cylinder with radius 5 centimeters is about 550 cubic centimeters, what is the approximate height of the cylinder?
(Multiple Choice)
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In the shape below, the curves are semicircles, with the centers and radii indicated. Find the area and the perimeter of the shape. 

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An ice cream cone filled just to the top holds 28 cubic centimeters and has a height of 6 centimeters. What is the area of the base of the cone?
(Multiple Choice)
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Find the approximate volume of the cone with the following dimensions. 

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Find the area of the figure below. (Angles that look like right angles are right angles). 

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