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Mathematics

memorize.aimemorize.ai (lvl 286)
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33 cards
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Section 1

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10 ml = ___cL 10cl = ____dL 1,000 ml = ____cl = _____dl = ______L 1,000 L = ____kL

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Last updated

6 years ago

Date created

Mar 1, 2020

Cards (33)

Section 1

(33 cards)

10 ml = ___cL 10cl = ____dL 1,000 ml = ____cl = _____dl = ______L 1,000 L = ____kL

Front

10 ml = 1cL 10cl = 1dL 1,000 ml = 100cl = 10dL = 1L 1,000 L = 1kL

Back

Improper fraction

Front

Have a numerator greater than the denominator Ex: 15/8

Back

Addition also holds the associative property which means that

Front

the grouping of numbers doesn't matter in an addition problem. In other words , the presence or absence of parenthesis is irrelevant. The formula for the associative property is (a + b) + c = a + (b +c)

Back

To convert a percentage to a decimal, move the decimal point two places to the The convert a decimal to a percentage, move the decimal point two places to the

Front

left right

Back

Rational numbers

Front

describes any number that can be expressed as a fraction, with a non-zero denominator. Since any integer can be written with 1 in the denominator without changing its value, all integers are considered rational numbers. Every rational number has a decimal expression that terminates or repeats. That is, any rational number either will have a countable number of nonzero digits or will end with an ellipses or a bar (3.6666... or 3.6) to depict repeating decimal digits. Some examples of rational numbers include 12, -3.54, 110.256, -35/10, and 4.7

Back

Two numbers being multiplied together are called ___ and the result is called a _____

Front

factors product

Back

Integers

Front

describes whole numbers and their negative counterparts, not including 0. Ex: -1 and 1

Back

Whole number

Front

describes a set of numbers that does not contain any fractions or decimals. Ex: 0, 1, 2, 3, 4, are all whole numbers

Back

1 pm 2 pm 3 pm 4 pm 5 pm 6 pm 7 pm 8 pm 9 pm 10 pm 11 pm 12 am midnight

Front

1300 1400 1500 1600 1700 1800 1900 2000 2100 2200 2300 2400

Back

1 am 2 am 3 am 4 am 5 am 6 am 7 am 8 am 9 am 10 am 11 am 12 pm noon

Front

0100 0200 0300 0400 0500 0600 0700 0800 0900 1000 1100 1200

Back

Multiplication follows the distributive property, which means

Front

it allows the multiplication to be distributed though parenthesis. The formula for distribution is a x (b + c) = ab + ac

Back

Composite numbers

Front

describes a positive integer that is formed by multiplying two smaller integers together. They can be divided evenly by numbers other than 1 or itself. Ex: 24, 66, 2348, 10002 are considered composite numbers because they are the result of multiplying two smaller integers together. In particular, these are all divisible by 2.

Back

If a divisor doesn't divide into a dividend an integer number of times, whatever is left over is termed the

Front

remainder

Back

Like addition, ______ holds the commutative property and associative properties while _______ doesn't hold any of them

Front

multiplication subtraction

Back

Proper fractions

Front

Have a numerator less than the denominator Ex: 3/8

Back

10 mg = _____cg 100 cg = _______g 1,000g = _______kg 1,000kg = ____mt

Front

10 mg = 1cg 100 cg = 1g 1,000g = 1kg 1,000kg = 1MT

Back

16 oz = ____ lb 2,000 lb = ____ ton

Front

16 oz = 1lb 2,000 lb = 1 ton

Back

kilo, hecto, deca, base unit, deci, centi, milli

Front

kilo: 1,000 units hecto: 100 units deca: 10 units base unit: deci: 0.1 units centi: 0.01 units milli: 0.001 units

Back

Real numbers

Front

describes rational numbers and irrational numbers

Back

Decimals

Front

designated by a decimal point, which indicates that what follows the point is a value that is less than 1 and is added to the integer number preceding the decimal point. The digit immediately following the decimal point is in the tenths place, the digit following the tenths place is in the hundredths place, and so on Ex: The decimal number of 1.735 has value greater than 1 but less than 2. The 7 represents seven tenths of the unit (0.7 or 7/10); the 3 represents the three hundredths of 1 (0.03 or 3/100); and the 5 represents the five thousandths of 1 (0.005 or 5/1000)

Back

8 fl oz = ___c 2c = ___ pt 4c = ____ pt = ____ qt 4qt = ____ gal

Front

8 fl oz = 1c 2c = 1pt 4c = 2pt = 1qt 4qt = 1gal

Back

Addition holds the commutative property, which means that

Front

numbers in addition equation, can be switched without altering the result

Back

The answer to a division problem is called the _______.

Front

quotient

Back

12 in = ___ ft 36 in = ____ ft = ____ yd 5,280 ft = _______ yd = ____mi

Front

1 ft 36 in = 3 ft = 1 yd 5,280 ft = 1,760f yd = 1 mi

Back

Mixed numbers

Front

Combines a whole number and a proper fraction Ex: 3 1/2

Back

When reducing or simplifying fractions, divide the numerator and denominator by the

Front

greatest common factor

Back

Addition and subtraction of fractions require more steps than multiplication and division, as these operations require the fractions to have the same denominator, also called

Front

common denominator

Back

Prime numbers

Front

describes a number that is only evenly divisible, resulting in no remainder or decimal, by 1 and itself Ex: 2, 3, 7, 13, 113

Back

Absolute value

Front

describes the value of a number regardless of its sigh. The symbol for absolute value is I I. Ex: The absolute value of I24I is 24 The absolute value of I-4I is 4

Back

Irrational numbers

Front

describes numbers which cant be written as a finite decimal. Pi (3.14...) is considered irrational because its decimal portion is unending or a non-repeating decimal. This is the most common irrational number.

Back

10 mm = _____ cm 10 cm = _____ dm (decimeter) 100 cm = _____ dm = ____ m 1000m = ____ km

Front

10 mm = 1 cm 10 cm = 1 dm 100 cm = 10dm = 1m 1000m = 1km

Back

Fractions come in 3 different varieties:

Front

proper fractions, improper fractions, and mixed numbers

Back

Roman numerals 1, 5, 10, 50, 100, 500, 1000

Front

1 = I 5 = V 10 = X 50 = L 100 = C 500 = D 1,000 = M

Back