Section 1

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Bloom's Taxonomy Divergent thinking, originality, and imagination occur. In upper-level mathematics: Algebra, geometry, trigonometry, and calculus. create, design, how many hypotheses can you suggest, how many different ways, how else, what would happen if, how many ways are possible, compose, develop, or suppose

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Mar 1, 2020

Cards (91)

Section 1

(50 cards)

Bloom's Taxonomy Divergent thinking, originality, and imagination occur. In upper-level mathematics: Algebra, geometry, trigonometry, and calculus. create, design, how many hypotheses can you suggest, how many different ways, how else, what would happen if, how many ways are possible, compose, develop, or suppose

Front

Synthesis

Back

______cubic inches (volume) = 1 cubic foot (volume)

Front

1728 12 12 12=1728

Back

1 pint = ________ cups

Front

2 cups

Back

Bloom's Taxonomy judgment Which is the best choice and why, what o you think anout

Front

Evaluation

Back

1 Hectometer = ________ meters

Front

100 meters

Back

1 mile = _______ yards

Front

1760 yards

Back

Quotient

Front

(나눗셈에서) 몫

Back

Window method

Front

S -> L = division L -> S = Multiplication (across)

Back

Pattern blocks

Front

Back

1 yard=________ meters

Front

0.91 meters

Back

Ordinal number

Front

e.g., first, second, third, etc

Back

Cardinal number

Front

Cardinal numbers (or cardinals) are numbers that say how many of something there are, such as one, two, three, four, five. Answers the question "How Many?" Example: there are five coins.

Back

remediation

Front

교정

Back

1 ton = ________ pounds

Front

2000 pounds

Back

circumference of circle

Front

Back

Area of circle

Front

Back

Relatively prime

Front

Two integers are relatively prime if they share no common positive factors (divisors) except 1. For example, • 12 and 13 are relatively prime, but 12 and 14 are not. • 7 and 20 are relatively prime (no common factor) • 6 and 20 are not relatively prime because you can evenly divide both by 2 (2 is a common factor).

Back

Which two numbers have a product of 56 and a quotient of 14?

Front

Back

kilogram = ________ g

Front

1000 g

Back

Millimeter= ________ meters

Front

0.001 meter

Back

1 pound = ________ ounces

Front

16 ounces

Back

25% of 72 is x?

Front

25/100 = x/72

Back

1 gallon = ________ quarts

Front

4 quarts

Back

1 Decameter = ________ meters

Front

10 meters

Back

1 foot = ________ cm

Front

30.48 cm

Back

Which of the following civilizations is most closely associated with the development of algebra?

Front

Arabian

Back

1 Kilometer = ________ meters

Front

1000 meters

Back

Bloom's Taxonomy What are some ways to express a sum of 10? What other problems could you write that show how 7,3 and 10 are related to each other? Tell in your own words

Front

Comprehension

Back

equivalent

Front

동등한

Back

What are the prime factors of 25?

Front

5*5 or 5^2

Back

milligram = ________ gram

Front

0.001 g

Back

inequality

Front

< or >

Back

tangram

Front

Back

1 cup = ________ fluid ounces

Front

8 oz

Back

quadrants graph

Front

Back

Decimeter= ________ meters

Front

0.1 meter

Back

1 mile = ________ feet

Front

5280 feet

Back

"fact family"

Front

An addition fact plus the additional addition fact and two subtraction facts that relate to it 7 + 8 = 15, 8 + 7 = 15, 15 - 8 = 7, 15 - 7 = 8.

Back

1 quart = ________ pints

Front

2 pints

Back

Centimeter= ________ meters

Front

0.01 meter

Back

linear equations

Front

yes y = 3x - 6 yes y - 2 = 3(x + 1) yes y + 2x - 2 = 0 yes 5x = 6 yes y/2 = 3 But the variables (like "x" or "y") in Linear Equations do NOT have: *Exponents (like the 2 in x2) Square roots, cube roots, etc Examples: These are NOT linear equations: no y2 - 2 = 0 no 3√x - y = 6 no x3/2 = 16

Back

1 foot = ______ inches

Front

12 inch

Back

Bloom's Taxonomy how, reason, why, what are the causes, what are the consequences, what are the steps in the process, how did you start, what are some examples, list all solutions possible, and what problems might arise?

Front

Analysis

Back

volume of a cylinder

Front

Back

Bloom's Taxonomy 2+3? how many sides does a triangle have? list, describe, state, define, identify, ask who, what, when, and where

Front

Knowledge

Back

1 mile =________ kilometers

Front

1.62 km

Back

1 yard = ______ feet

Front

3 feet

Back

1 inch = ________ centimeters

Front

2.54 cm

Back

Bloom's Taxonomy this is where most problem-solving will occur in the elementary classroom. demonstrate, solve, what are the next steps, how can this be used, contrast, separate into parts, use, change

Front

Application

Back

equivalent

Front

동등한

Back

Section 2

(41 cards)

___________ used a base 20 system.

Front

Mayans

Back

Prime numbers

Front

2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31. . .

Back

complementary

Front

상호보관적인

Back

area of circle

Front

Back

624 base 8. _____ in base 10 is equivalent to 624 in base 8.

Front

6x8^2 + 2x8^1 + 4x8^0 = 6x64 + 2x8 + 4x1= 404

Back

Line

Front

Back

PAY ATTENTION TO 단위들. Inch or feet etc. 질문과 옵션이 다른 단위가 꽤있음.

Front

Back

____________ used a base 60, sexagesimal, system. They are also responsible for the convention that there are 360 degree in a circle.

Front

Babylonians.

Back

equilateral triangle

Front

all three sides are equal

Back

isosceles triangle

Front

two sides are equal

Back

area of trapezoid

Front

Back

Slope

Front

Back

Complex numbers

Front

including i (imaginary unit).

Back

parallelogram

Front

Back

Median

Front

Back

____________ are responsible for much of what is studied in Geometry, most famously the Pythagorean Theorem.

Front

Greeks.

Back

area of parallelogram

Front

Back

A unit cube

Front

A unit cube, more formally a cube of side 1, is a cube whose sides are 1 unit long.

Back

experimental probability

Front

experimental probability is what actually happens when we try it out.

Back

____________ number system is used today worldwide.

Front

the Hindu-Arabic

Back

___________ used a base 10 system.

Front

Hindu-Arabic

Back

Multiplication with base 10 blocks

Front

Back

progression through the levels of geometric thinking

Front

Visualization->Analysis->Abstraction->Deduction Visualization is the ability for a student to identify a shape based on its appearance. Analysis is the ability to identify a shape based on properties. (4 equal sides) Abstraction is where student form abstract definitions about shapes (all squares are rectangles, not all rectangles are squares) Deduction is the ability to a geometric shape are true (geometric proofs)

Back

Area of triangle

Front

b= base h= high

Back

perpendicular

Front

직각의, 수직의

Back

85 is 120% of what number?

Front

120/100 = 85/x

Back

scalene traingle

Front

no equal sides

Back

what % of 58 is 12

Front

x/100=12/58

Back

quadrilaterals

Front

4변형의

Back

loaf

Front

빵덩어리

Back

Greatest common factor GCF

Front

Back

Hypotenuse

Front

Back

What is the degree of the monomial 3x^2y^3?

Front

monomial 단항식 3XXYY*Y variables 5

Back

Range

Front

The largest value is 13 and the smallest is 8, so the range is 13 - 8 = 5.

Back

all squares are rectangles, not all rectangles are squares

Front

Back

Ray

Front

Back

Complementary Angles

Front

Two angles are Complementary when they add up to 90 degrees (a Right Angle).

Back

What is the degree of the monomial 66?

Front

0

Back

the theoretical probability

Front

the number of ways that the event can occur, divided by the total number of outcomes. Theoretical probability is what we expect to happen

Back

Graph function and not a function

Front

Back

Linear function

Front

y=mx+b

Back