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MMW MIDTERM

MMW MIDTERM
80問 • 2年前
  • Bandalan Alwina
    • 通報

    問題一覧

  • 1

    Σ, f(x) swiss mathematician "e" natural logarithm

    Leonhard Paul Euler

  • 2

    Father of Fractals

    Benoit Mandelbrot

  • 3

    decoded the Nazi crypto-code protected by the infamous Enigma Machine

    Alan Mathison Turing

  • 4

    set theory, geometry, quantum mechanics - lead to were computers now

    John von Neumann

  • 5

    -Greatest Mathematician Ever - published “Arithmetical Investigations”

    Carl Friedrich Gauss

  • 6

    Greatest Scientist Ever -3 Laws of motion - first decompose white light into its components

    Sir Isaac Newton

  • 7

    independent work in Calculus

    Gottfried Wilhelm Leibniz

  • 8

    “We lived in a patterm-world cosmos”

    Ian Stewart

  • 9

    visible regularities found in natural world

    Pattern in Nature/Natural Pattern

  • 10

    infinitely complex patterns that are self-similar across different scale

    Fractals

  • 11

    published by Pisabo-Bigollo encouraged to use of hindu arabic numerals

    Liber Abbaci

  • 12

    american mathematician who proposed using the firt letter of Phidias to represent the golden ration in the 1900s

    Mark Barr

  • 13

    "Timaeus" describes five possible regular solids that relate to the golden ratio

    plato

  • 14

    systematic means of communicating ideas the use of conventionalized signs, sounds, gestures, or marks having understood meaningfuls

    Language

  • 15

    study of numbers, number patterns and relationship, counting, measuring -also a way to communicate and analyze ideas -way of reasoning that is unique to human beings

    Mathematics

  • 16

    -to communicate mathematical ideas among themselves

    Language of Mathematics

  • 17

    as a language has syntax to make the expression well-formed to make characters and symbols clear and valid ...,

    language of mathematics

  • 18

    the next term is found by multiplying by a constant called the common ratio

    Geometric Sequence

  • 19

    a fact, name, notation, or usage which generally agreed upon by Mathematicians

    Mathematical Convention

  • 20

    correct arrangements of mathematical symbols that states a complete thought

    Mathematical Sentences

  • 21

    English:Phrases Mathematics:

    Expressions

  • 22

    expressed as a ratioof two whole numbers

    Rational Number

  • 23

    mnemonic used to remember the order of operations in Mayh problems

    gemdas

  • 24

    a device, such as a formula or rhyme, used as an aid in remembering

    mnemonic

  • 25

    “logic and imagination are required in Math"

    American Association for the Advancement of Science

  • 26

    AAA

    american association for the advancement of science (1990)

  • 27

    number sequence we add a common difference to find for the mext term

    Arithmetic Sequence

  • 28

    able to make very fine distinctions

    precise

  • 29

    able to say things briefly

    concise

  • 30

    whose value is unknown to us which can take any value

    variable

  • 31

    an expression which is made up of variables and constants, along with algebraic operations (addition, subtraction, etc.).

    algebraic expression

  • 32

    whose value is unknown to us which can take any value.

    variable

  • 33

    as it is a constant value used with the variable term and is well defined

    coefficient

  • 34

    value term which has a definite value

    constant

  • 35

    are made up of terms represented with the help of unknown variables, constants and coefficient

    algebraic expressions

  • 36

    it is to be noted that, unlike the algebraic equation, an algebraic expression has no sides or equal to sign

    algebraic expressions

  • 37

    well-formed according to rules that depend on the context. It is a correct arrangement of mathematical symbols used to represent a mathematical objects of interest. An expression does not state a complete thought; it does not make sense to ask if an expression is true or false

    mathematical expressions

  • 38

    The most common expression are:

    numbers, sets, functions

  • 39

    -the sum of a real number and imaginary number (a +bi) -denoted by (c)

    complex number

  • 40

    The square root of -1.

    imaginary numbers

  • 41

    The numbers which include both rational and irrational numbers.

    real numbers

  • 42

    These numbers include the non-terminating, non-repeating decimals such as pi and Phi (Golden Ratio)

    irrational numbers

  • 43

    number system

    binary, octa, complex number

  • 44

    strict inequality, greater than

    >

  • 45

    Any number that is a natural number or negative of the natural number or zero

    integers

  • 46

    able to express complex thoughts with relative ease.

    powerful

  • 47

    statements that convey ideas or propositions are created by combining strings of symbols. For instance, the area of any plane figure may be represented by the symbol A

    manipulating mathematical statements

  • 48

    In the areas of mathematical genetics, mathematical ecology, mathematical neuro- physiology, development of computer software for unique biological and medical problems, mathematical theory of epidemics,...

    biological sciences

  • 49

    company launches a significant project, an actuary may examine the project, evaluate the financial risk associated, forecast future financial results, and

    actuarial science, insurance and finance

  • 50

    dimension and magnitude of the earth, its situation and position in the universe, the formation of days and nights, lunar and solar eclipse, latitude and longitude, maximum and minimum rainfall, and so on are some of the numerous learning areas of geography that require the application of mathematics.

    geography

  • 51

    There are changes in soil fertility, forest distribution, and ecology that must be quantitatively calculated in order to exert desirable control over them.

    geography

  • 52

    help businesses by preparing their taxes and planning for future years. They deal with tax codes and forms, calculate interest using formulas, and spend a lot of time organizing paperwork.

    accountants

  • 53

    anticipate the weather for farmers, pilots, holidaymakers, and people who rely on the sea. They read maps, work with computer models, and grasp physics' mathematical rules.

    meteorologist

  • 54

    assess work costs and employ industry-specific math abilities. They work with slopes, areas, volumes, and distances and must have strong mathematical underpinnings.

    tradesmen

  • 55

    study of numbers, shapes, and quantities

    mathematics

  • 56

    link to one another through the use of signs, symbols, and proof

    mathematics

  • 57

    derived from counting, describing objects, and measuring.

    mathematics

  • 58

    Series of bands or strips and spots, often of the same width and color along the length.

    stripes and spots

  • 59

    - has the smallest area possible, while meeting certain conditions -when bubbles are joined together, they change shapes to maximize their space-filling capabilities and minimize the energy required to contain the multiple volume of gases

    minimal surface

  • 60

    a1

    first term

  • 61

    n

    number of terms

  • 62

    an = a1 + (n – 1) d

    arithmetic sequence

  • 63

    an = a1 (r) n-1

    geometric sequence

  • 64

    formed by adding the preceding numbers, beginning with 0 and 1

    fibonacci sequence

  • 65

    an ordered list of numbers, called terms, that may have repeated values.

    sequence

  • 66

    The arrangement of these terms is a set by a definite rule.

    sequence

  • 67

    "series of numbers in which the sum of the two previous numbers is each number

    fibonacci sequence

  • 68

    was first called the Divine Proportion which was explored by Luca Pacioli (Italian mathematician) entitled "De Devina Proportione" in 1509.

    golden ratio

  • 69

    In the early 1500s, the golden ratio was first called the Divine Proportion which was explored by ______(italian mathematician)

    Luca pacioli

  • 70

    it was possibly da Vinci who first named it the "Latin for Golden Section" which is “Section Aurea”.

    golden ratio

  • 71

    (490 BC 430 BC) widely used the golden ratio in his works of sculpture. The exterior dimension of the in Athens, Greece embodies the golden ratio.

    phidias

  • 72

    the first to give definition of the golden ratio as "a dividing line in the extreme and mean ratio" in his book the "Elements"

    euclid

  • 73

    "The Creation of Adam" which can be seen on the ceiling of the Sistine Chapel. He also used the pentagram or golden star in his painting the “Holy Family.”

    michaelangelo di lodivico simon

  • 74

    "The School of Athens,"

    raffaello sanzio da urbino

  • 75

    "crucifixions"

    raffaello sanzio da urbino

  • 76

    "Self-Portrait".

    rembrandt harmenszoon van rijn

  • 77

    The Birth of Venus is one of the world's famous and appreciated work of art and it was painted between 1482 and 1485. The painting is in the Uffizi Gallery in Florence, Italy. "Birth of Venus"

    alessandro di mariano di vanni filipepi

  • 78

    French post-impressionist painter. It is said that his paintings the "Bathers at Asinnieres" (1884), the "Bridge of Courbevoie" (1887), and "A Sunday on La Grande Jatte" appear to have applied golden ratio to define the horizon, to place point of interest and to create balance

    george pierre seurat

  • 79

    "The Sacrament of the Last Supper," Inspired by Leonardo da Vinci,

    salvador domingo felipe jacinto dali

  • 80

    Gothic cathedral built in Paris between 1163 and 1250, which has a golden ratio in a number of its main architectural proportions.

    notre dame

    • 問題一覧

  • 1

    Σ, f(x) swiss mathematician "e" natural logarithm

    Leonhard Paul Euler

  • 2

    Father of Fractals

    Benoit Mandelbrot

  • 3

    decoded the Nazi crypto-code protected by the infamous Enigma Machine

    Alan Mathison Turing

  • 4

    set theory, geometry, quantum mechanics - lead to were computers now

    John von Neumann

  • 5

    -Greatest Mathematician Ever - published “Arithmetical Investigations”

    Carl Friedrich Gauss

  • 6

    Greatest Scientist Ever -3 Laws of motion - first decompose white light into its components

    Sir Isaac Newton

  • 7

    independent work in Calculus

    Gottfried Wilhelm Leibniz

  • 8

    “We lived in a patterm-world cosmos”

    Ian Stewart

  • 9

    visible regularities found in natural world

    Pattern in Nature/Natural Pattern

  • 10

    infinitely complex patterns that are self-similar across different scale

    Fractals

  • 11

    published by Pisabo-Bigollo encouraged to use of hindu arabic numerals

    Liber Abbaci

  • 12

    american mathematician who proposed using the firt letter of Phidias to represent the golden ration in the 1900s

    Mark Barr

  • 13

    "Timaeus" describes five possible regular solids that relate to the golden ratio

    plato

  • 14

    systematic means of communicating ideas the use of conventionalized signs, sounds, gestures, or marks having understood meaningfuls

    Language

  • 15

    study of numbers, number patterns and relationship, counting, measuring -also a way to communicate and analyze ideas -way of reasoning that is unique to human beings

    Mathematics

  • 16

    -to communicate mathematical ideas among themselves

    Language of Mathematics

  • 17

    as a language has syntax to make the expression well-formed to make characters and symbols clear and valid ...,

    language of mathematics

  • 18

    the next term is found by multiplying by a constant called the common ratio

    Geometric Sequence

  • 19

    a fact, name, notation, or usage which generally agreed upon by Mathematicians

    Mathematical Convention

  • 20

    correct arrangements of mathematical symbols that states a complete thought

    Mathematical Sentences

  • 21

    English:Phrases Mathematics:

    Expressions

  • 22

    expressed as a ratioof two whole numbers

    Rational Number

  • 23

    mnemonic used to remember the order of operations in Mayh problems

    gemdas

  • 24

    a device, such as a formula or rhyme, used as an aid in remembering

    mnemonic

  • 25

    “logic and imagination are required in Math"

    American Association for the Advancement of Science

  • 26

    AAA

    american association for the advancement of science (1990)

  • 27

    number sequence we add a common difference to find for the mext term

    Arithmetic Sequence

  • 28

    able to make very fine distinctions

    precise

  • 29

    able to say things briefly

    concise

  • 30

    whose value is unknown to us which can take any value

    variable

  • 31

    an expression which is made up of variables and constants, along with algebraic operations (addition, subtraction, etc.).

    algebraic expression

  • 32

    whose value is unknown to us which can take any value.

    variable

  • 33

    as it is a constant value used with the variable term and is well defined

    coefficient

  • 34

    value term which has a definite value

    constant

  • 35

    are made up of terms represented with the help of unknown variables, constants and coefficient

    algebraic expressions

  • 36

    it is to be noted that, unlike the algebraic equation, an algebraic expression has no sides or equal to sign

    algebraic expressions

  • 37

    well-formed according to rules that depend on the context. It is a correct arrangement of mathematical symbols used to represent a mathematical objects of interest. An expression does not state a complete thought; it does not make sense to ask if an expression is true or false

    mathematical expressions

  • 38

    The most common expression are:

    numbers, sets, functions

  • 39

    -the sum of a real number and imaginary number (a +bi) -denoted by (c)

    complex number

  • 40

    The square root of -1.

    imaginary numbers

  • 41

    The numbers which include both rational and irrational numbers.

    real numbers

  • 42

    These numbers include the non-terminating, non-repeating decimals such as pi and Phi (Golden Ratio)

    irrational numbers

  • 43

    number system

    binary, octa, complex number

  • 44

    strict inequality, greater than

    >

  • 45

    Any number that is a natural number or negative of the natural number or zero

    integers

  • 46

    able to express complex thoughts with relative ease.

    powerful

  • 47

    statements that convey ideas or propositions are created by combining strings of symbols. For instance, the area of any plane figure may be represented by the symbol A

    manipulating mathematical statements

  • 48

    In the areas of mathematical genetics, mathematical ecology, mathematical neuro- physiology, development of computer software for unique biological and medical problems, mathematical theory of epidemics,...

    biological sciences

  • 49

    company launches a significant project, an actuary may examine the project, evaluate the financial risk associated, forecast future financial results, and

    actuarial science, insurance and finance

  • 50

    dimension and magnitude of the earth, its situation and position in the universe, the formation of days and nights, lunar and solar eclipse, latitude and longitude, maximum and minimum rainfall, and so on are some of the numerous learning areas of geography that require the application of mathematics.

    geography

  • 51

    There are changes in soil fertility, forest distribution, and ecology that must be quantitatively calculated in order to exert desirable control over them.

    geography

  • 52

    help businesses by preparing their taxes and planning for future years. They deal with tax codes and forms, calculate interest using formulas, and spend a lot of time organizing paperwork.

    accountants

  • 53

    anticipate the weather for farmers, pilots, holidaymakers, and people who rely on the sea. They read maps, work with computer models, and grasp physics' mathematical rules.

    meteorologist

  • 54

    assess work costs and employ industry-specific math abilities. They work with slopes, areas, volumes, and distances and must have strong mathematical underpinnings.

    tradesmen

  • 55

    study of numbers, shapes, and quantities

    mathematics

  • 56

    link to one another through the use of signs, symbols, and proof

    mathematics

  • 57

    derived from counting, describing objects, and measuring.

    mathematics

  • 58

    Series of bands or strips and spots, often of the same width and color along the length.

    stripes and spots

  • 59

    - has the smallest area possible, while meeting certain conditions -when bubbles are joined together, they change shapes to maximize their space-filling capabilities and minimize the energy required to contain the multiple volume of gases

    minimal surface

  • 60

    a1

    first term

  • 61

    n

    number of terms

  • 62

    an = a1 + (n – 1) d

    arithmetic sequence

  • 63

    an = a1 (r) n-1

    geometric sequence

  • 64

    formed by adding the preceding numbers, beginning with 0 and 1

    fibonacci sequence

  • 65

    an ordered list of numbers, called terms, that may have repeated values.

    sequence

  • 66

    The arrangement of these terms is a set by a definite rule.

    sequence

  • 67

    "series of numbers in which the sum of the two previous numbers is each number

    fibonacci sequence

  • 68

    was first called the Divine Proportion which was explored by Luca Pacioli (Italian mathematician) entitled "De Devina Proportione" in 1509.

    golden ratio

  • 69

    In the early 1500s, the golden ratio was first called the Divine Proportion which was explored by ______(italian mathematician)

    Luca pacioli

  • 70

    it was possibly da Vinci who first named it the "Latin for Golden Section" which is “Section Aurea”.

    golden ratio

  • 71

    (490 BC 430 BC) widely used the golden ratio in his works of sculpture. The exterior dimension of the in Athens, Greece embodies the golden ratio.

    phidias

  • 72

    the first to give definition of the golden ratio as "a dividing line in the extreme and mean ratio" in his book the "Elements"

    euclid

  • 73

    "The Creation of Adam" which can be seen on the ceiling of the Sistine Chapel. He also used the pentagram or golden star in his painting the “Holy Family.”

    michaelangelo di lodivico simon

  • 74

    "The School of Athens,"

    raffaello sanzio da urbino

  • 75

    "crucifixions"

    raffaello sanzio da urbino

  • 76

    "Self-Portrait".

    rembrandt harmenszoon van rijn

  • 77

    The Birth of Venus is one of the world's famous and appreciated work of art and it was painted between 1482 and 1485. The painting is in the Uffizi Gallery in Florence, Italy. "Birth of Venus"

    alessandro di mariano di vanni filipepi

  • 78

    French post-impressionist painter. It is said that his paintings the "Bathers at Asinnieres" (1884), the "Bridge of Courbevoie" (1887), and "A Sunday on La Grande Jatte" appear to have applied golden ratio to define the horizon, to place point of interest and to create balance

    george pierre seurat

  • 79

    "The Sacrament of the Last Supper," Inspired by Leonardo da Vinci,

    salvador domingo felipe jacinto dali

  • 80

    Gothic cathedral built in Paris between 1163 and 1250, which has a golden ratio in a number of its main architectural proportions.

    notre dame