A) Solid geometry B) Trigonometry C) Stereometry D) Euclidean algebra
A) Relationships of angles in triangles B) Definition of rational numbers C) Calculation of slope steepness D) Measurements of volumes of solid figures
A) Triangle B) Line C) Square D) Pyramid
A) Geometric shapes B) Integers C) Real numbers D) Functions
A) q must be equal to p B) q is not equal to zero C) q must be a prime number D) q must be greater than one
A) Because integers have no denominator B) Because all integers are positive C) Because integers are subsets of p D) Because q can be equal to 1
A) Boldface S B) Boldface Z C) Boldface R D) Boldface Q
A) A function B) A relation C) A pattern D) A slope
A) A measurement of volume B) A repeating sequence of numbers C) A collection of ordered pairs of elements of A D) A set of all possible inputs
A) A pattern that repeats indefinitely B) A geometric shape in three dimensions C) A relation where each input relates to exactly one output D) A calculation involving the slope of a line
A) 9 B) 3 C) -9 D) 6
A) Arguments B) Constants C) Quotients D) Slopes
A) Direction and steepness B) Angles and lengths C) Volume and area D) Inputs and outputs
A) m B) f C) s D) q
A) Relationships involving lengths and angles of triangles B) The regularity of patterns C) Measurements of three-dimensional solids D) The quotient of two integers
A) 19th century B) 1st century AD C) 1970 D) 3rd century BC
A) A study on the history of trigonometry B) A textbook on solid geometry C) An attempt to address low elementary mathematics skills D) A method to calculate the slope of a line
A) Addition B) Exponentiation C) Division D) Subtraction
A) Multiplication B) Integration C) Roots D) Differentiation
A) Square root B) Cube root C) Quadratic root D) Double root
A) Square root B) Cube root C) Primary root D) Triple root
A) Geometric modeling B) Freehand sketching C) Ruler-and-compass construction D) Euclidean drawing
A) Straightedge B) Divider C) Caliper D) Protractor
A) It stays locked B) It expands C) It collapses D) It changes color
A) Similar B) Congruent C) Equivalent D) Parallel
A) Rigid motions B) Elastic transformations C) Curved motions D) Resizing motions
A) Changing the shape B) Deleting parts of the figure C) Resizing the figures D) Turning the paper over
A) There is no difference B) Similarity allows uniform scaling C) Congruence involves rotation only D) Congruence allows scaling
A) They become parallel B) They disappear C) They become congruent D) They become different
A) Yes, in inches B) Yes, in centimeters C) Yes, in degrees D) No
A) 4 B) 2 C) 20 D) 3
A) Only if they are rotated B) Only if they are triangles C) No D) Yes
A) Polar coordinate system B) Spherical coordinate system C) Linear coordinate system D) Cartesian coordinate system
A) 4 B) 2 C) 1 D) 3
A) 2 B) 1 C) 3 D) 4
A) Transformations B) Synthetic definitions C) Negative representations D) Proportions
A) A zero asset B) A neutral asset C) A positive asset D) A negative asset
A) A negative increase B) A constant multiplier C) A zero increase D) A positive decrease
A) Celsius scale B) Absolute scale C) Kelvin scale D) Rankine scale
A) Geometry B) Data C) Polygons D) Vertices
A) Tabular B) Curved C) Linear D) Spherical
A) Circumferences B) Edges or sides C) Radii D) Centers
A) Areas B) Vertices or corners C) Perimeters D) Centers
A) Area B) Radius C) Perimeter D) Diameter
A) Area B) Perimeter C) Center D) Vertex
A) Locus B) Edge C) Body D) Circumference
A) Area B) Data C) Vertex D) Perimeter
A) Information B) Tree C) Graph D) Polytope
A) Surface B) Body C) Area D) Center
A) Polygons B) Circles C) Data processing D) Area
A) Logical deduction B) Numerical computation C) Algebraic structure D) Spatial sense
A) Science B) Philosophy C) Music composition D) Art history
A) Replacing the need for calculators B) Memorizing all existing prime numbers C) Learning to write logical prose D) Laying the foundation for future success |