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Midterms
43問 • 1年前
  • ユーザ名非公開
  • 通報

    問題一覧

  • 1

    the study of the Earth.

    Geodesy

  • 2

    Determination of geographic positions from measurements on artificial satellites

    Satellite Geodesy

  • 3

    _______ ______ is the theoretical understanding of the _________, relation to the feometrical investigation

    Physical Geodesy, gravity field

  • 4

    Deals with mathematically defined which best approximate the shape of the earth or part thereof.

    Geometric Geodesy

  • 5

    He thought that the earth is a flat disk supporting a hemispherical sky

    Homer

  • 6

    Homer thought that the earth is a _______ supporting a _________

    flat disk, hemispherical sky

  • 7

    He suggested that the earth is a spherical shape on the basis that the sphere was considered a perfect shape and not from observation

    Pythagoras

  • 8

    gave an argument that support earth is spherical

    Aristotle

  • 9

    aristotle arguments/hypothesis

    Changing horizon as one travel in various direction, Round shadow observed in lunar eclipse, Observation of ship

  • 10

    The first attempt at a precise determination of the size of the earth is ascribed to ________ of Egypt.

    Eratosthenes

  • 11

    Snellius carried out measurements along a meridian in the ________

    Netherlands

  • 12

    What did Snellius determined?

    size of spherical earth

  • 13

    What is the shape of according according to Academie Royale des Science

    prolate

  • 14

    The computations made from these measurements indicated that the length of the ________ ___was smaller towards the ____

    meridian arc, pole

  • 15

    ________ ______ ___ _______ was established to carry out measurements for the preparation of the accurate map of _____ and the determination of the size of the earth.

    Academie Royale des Science, France

  • 16

    rotating earth should be flattened in the _____

    poles

  • 17

    This would imply that as one travels towards the ______ we go _____ from the ______ of the earth.

    equator, farther, center

  • 18

    ______ observed that pendulum clocks that kept good time in Paris lose ___________ when brought to _______ near the equator in South America.

    Richer, 2 ½ minutes per day, Cayene, Guiana

  • 19

    Expedition of Academie Royale des Science (1st) Sent: Latitude: Direction:

    Peru, 1-5 °, Godin, La Condamine and Bouguer

  • 20

    Expedition of Academie Royale des Science (2nd) Sent: Latitude: Direction:

    Lapland, 66.3, Maupertuis

  • 21

    Clarke Spheroid of 1866 Semi Major Semi Minor

    6378206.4, 6356583.8

  • 22

    WGS 84 Parameters

    6378137, 6356752.314

  • 23

    studies the theory and methods of determining latitude and longitude of a place as well as the azimuth of the direction to a trrrestrial object and local sidereal time from astronomical observation during cartographic and geodetic work.

    Astronomical Geodesy

  • 24

    Practical Anatomy and Celestial Coordinates

    Altitude-Azimuth, Right Ascension-Declination, Sidereal Hour Angle-Local Hour Angle, PZS Triangle, Methods for finding latitude, longitude, and azimuth

  • 25

    _____ - farthest from the sun (______)

    Perihelion, January 3

  • 26

    ________ - closest to the sun (______)

    Aphelion, July 3

  • 27

    elliptical orbit around the sun

    Winter Solstice, Spring Equinox, Summer Solstice, Autumn Equinox

  • 28

    Dates Winter Solstice Spring Equinox Summer Solstice Autumn Equinox

    December 21, March 21, June 21, September 21

  • 29

    Why is Astronomy Important in Geodesy? • Because it is the ______ of all geodetic observations. • Sometimes in retracing an old description, it will reference _______. • That was determined by astronomy – or by magnetic bearing corrected for magnetic declination, which was itself measured by astronomy. • A good surveyor knows how it was done then and could still ____ it by the same methods.

    foundation, true north, retrace

  • 30

    How does Geodesy differ from Astronomy? – Geodesy seeks to describe the size, shape, and other physical characteristics of the Earth. – Deeply related to ______, geology, _____, and physics. – Astronomical observations are all conducted relative to the ____ defined by the direction of local gravity – Geodetic calculations are all computed on the surface of an ellipsoid chosen to represent the Earth – On a perfect Earth with a perfect choice of ellipsoid there’d be no differences. – Unfortunately, _____ _____

    gravity, geometry, vertical, nothing's perfect

  • 31

    _________ ______difference between the sum of the angles of a _________ triangle and the sum of the angles of a _____ triangle

    Spherical excess, spherical, plane

  • 32

    Determination of position with relative reliability is the fundamental problem facing te reference frame of a ______________ and the principal purpose of the science of geodesy.

    GIS

  • 33

    accurate determination of coordinates for points on earth, sea, or space with respect to a reference system.

    Positioning

  • 34

    Reference surface fundamental characteristics

    Mathematically defined, Closely fitting the true surface of desired location

  • 35

    realizes the system by means of coordinates of definite points that are accessible directly by occupation or by observation.

    Reference Frame

  • 36

    set of prescriptions and conventions together with the modeling required to define at any time a triad of coordinate axes.

    Reference System

  • 37

    set of parameters and constants that defines a coordinate system, including its origin and its orientation and scale, in such a way as to make these accessible for geodetic applications.

    Geodetic Datum

  • 38

    Three types of Coordinates • _________ Coordinates is _____ defined perpendicular, based on gravity. • _________ Coordinates is mathematically defined ________, based on the reference surface, specifically ellipsoid, used for ____ ______ scale mapping and in geodesy. • _______ coordinates is mathematically defined perpendicular, based on the reference surface, typically spheres, used for _______ scale mapping.

    Astronomic, physically, Geodetic, perpendicular, large and medium, Geographic, small

  • 39

    mathematically-defined surface that approximates the geoid, the real figure of the Earth

    Reference Ellipsoid

  • 40

    two fixed points on the interior of the ellipse along with the vertices, used in the formal definition of the ellipse.

    Foci

  • 41

    defined by the radius drawn from the centre of the ellipsoid to that point ”Q” on the surrounding sphere (of radius a) which is the projection parallel to the Earth's axis of a point P on the ellipsoid at latitude φ

    Reduced Latitude

  • 42

    angle between the equatorial plane and the radius from the centre to a point on the surface.

    Geocentric Latitude

  • 43

    angle between the normal and the equatorial plane.

    Geodetic Latitude

  • Lecture 1 Part 1

    Lecture 1 Part 1

    ユーザ名非公開 · 68問 · 1年前

    Lecture 1 Part 1

    Lecture 1 Part 1

    68問 • 1年前
    ユーザ名非公開

    Lecture 1 Part 2

    Lecture 1 Part 2

    ユーザ名非公開 · 62問 · 1年前

    Lecture 1 Part 2

    Lecture 1 Part 2

    62問 • 1年前
    ユーザ名非公開

    Lecture 1 Part 3

    Lecture 1 Part 3

    ユーザ名非公開 · 56問 · 1年前

    Lecture 1 Part 3

    Lecture 1 Part 3

    56問 • 1年前
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    Lecture 7 (Stream Velocities)

    Lecture 7 (Stream Velocities)

    ユーザ名非公開 · 47問 · 1年前

    Lecture 7 (Stream Velocities)

    Lecture 7 (Stream Velocities)

    47問 • 1年前
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    GEOE (Lecture 1-3)

    GEOE (Lecture 1-3)

    ユーザ名非公開 · 23問 · 1年前

    GEOE (Lecture 1-3)

    GEOE (Lecture 1-3)

    23問 • 1年前
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    Laws Related to Geodetic Engineering

    Laws Related to Geodetic Engineering

    ユーザ名非公開 · 31問 · 1年前

    Laws Related to Geodetic Engineering

    Laws Related to Geodetic Engineering

    31問 • 1年前
    ユーザ名非公開

    Geodetic Engineering Laws

    Geodetic Engineering Laws

    ユーザ名非公開 · 10問 · 1年前

    Geodetic Engineering Laws

    Geodetic Engineering Laws

    10問 • 1年前
    ユーザ名非公開

    Lesson 6

    Lesson 6

    ユーザ名非公開 · 38問 · 1年前

    Lesson 6

    Lesson 6

    38問 • 1年前
    ユーザ名非公開

    Lesson 7A

    Lesson 7A

    ユーザ名非公開 · 16問 · 1年前

    Lesson 7A

    Lesson 7A

    16問 • 1年前
    ユーザ名非公開

    Lesson 7B

    Lesson 7B

    ユーザ名非公開 · 11問 · 1年前

    Lesson 7B

    Lesson 7B

    11問 • 1年前
    ユーザ名非公開

    Lesson 7C

    Lesson 7C

    ユーザ名非公開 · 19問 · 1年前

    Lesson 7C

    Lesson 7C

    19問 • 1年前
    ユーザ名非公開

    Lecture 2

    Lecture 2

    ユーザ名非公開 · 50問 · 1年前

    Lecture 2

    Lecture 2

    50問 • 1年前
    ユーザ名非公開

    Lecture 1

    Lecture 1

    ユーザ名非公開 · 24問 · 1年前

    Lecture 1

    Lecture 1

    24問 • 1年前
    ユーザ名非公開

    Lecture 2

    Lecture 2

    ユーザ名非公開 · 16問 · 1年前

    Lecture 2

    Lecture 2

    16問 • 1年前
    ユーザ名非公開

    Lesson 1

    Lesson 1

    ユーザ名非公開 · 28問 · 11ヶ月前

    Lesson 1

    Lesson 1

    28問 • 11ヶ月前
    ユーザ名非公開

    History

    History

    ユーザ名非公開 · 10問 · 11ヶ月前

    History

    History

    10問 • 11ヶ月前
    ユーザ名非公開

    Lesson 2

    Lesson 2

    ユーザ名非公開 · 9問 · 11ヶ月前

    Lesson 2

    Lesson 2

    9問 • 11ヶ月前
    ユーザ名非公開

    Lesson 3

    Lesson 3

    ユーザ名非公開 · 38問 · 11ヶ月前

    Lesson 3

    Lesson 3

    38問 • 11ヶ月前
    ユーザ名非公開

    問題一覧

  • 1

    the study of the Earth.

    Geodesy

  • 2

    Determination of geographic positions from measurements on artificial satellites

    Satellite Geodesy

  • 3

    _______ ______ is the theoretical understanding of the _________, relation to the feometrical investigation

    Physical Geodesy, gravity field

  • 4

    Deals with mathematically defined which best approximate the shape of the earth or part thereof.

    Geometric Geodesy

  • 5

    He thought that the earth is a flat disk supporting a hemispherical sky

    Homer

  • 6

    Homer thought that the earth is a _______ supporting a _________

    flat disk, hemispherical sky

  • 7

    He suggested that the earth is a spherical shape on the basis that the sphere was considered a perfect shape and not from observation

    Pythagoras

  • 8

    gave an argument that support earth is spherical

    Aristotle

  • 9

    aristotle arguments/hypothesis

    Changing horizon as one travel in various direction, Round shadow observed in lunar eclipse, Observation of ship

  • 10

    The first attempt at a precise determination of the size of the earth is ascribed to ________ of Egypt.

    Eratosthenes

  • 11

    Snellius carried out measurements along a meridian in the ________

    Netherlands

  • 12

    What did Snellius determined?

    size of spherical earth

  • 13

    What is the shape of according according to Academie Royale des Science

    prolate

  • 14

    The computations made from these measurements indicated that the length of the ________ ___was smaller towards the ____

    meridian arc, pole

  • 15

    ________ ______ ___ _______ was established to carry out measurements for the preparation of the accurate map of _____ and the determination of the size of the earth.

    Academie Royale des Science, France

  • 16

    rotating earth should be flattened in the _____

    poles

  • 17

    This would imply that as one travels towards the ______ we go _____ from the ______ of the earth.

    equator, farther, center

  • 18

    ______ observed that pendulum clocks that kept good time in Paris lose ___________ when brought to _______ near the equator in South America.

    Richer, 2 ½ minutes per day, Cayene, Guiana

  • 19

    Expedition of Academie Royale des Science (1st) Sent: Latitude: Direction:

    Peru, 1-5 °, Godin, La Condamine and Bouguer

  • 20

    Expedition of Academie Royale des Science (2nd) Sent: Latitude: Direction:

    Lapland, 66.3, Maupertuis

  • 21

    Clarke Spheroid of 1866 Semi Major Semi Minor

    6378206.4, 6356583.8

  • 22

    WGS 84 Parameters

    6378137, 6356752.314

  • 23

    studies the theory and methods of determining latitude and longitude of a place as well as the azimuth of the direction to a trrrestrial object and local sidereal time from astronomical observation during cartographic and geodetic work.

    Astronomical Geodesy

  • 24

    Practical Anatomy and Celestial Coordinates

    Altitude-Azimuth, Right Ascension-Declination, Sidereal Hour Angle-Local Hour Angle, PZS Triangle, Methods for finding latitude, longitude, and azimuth

  • 25

    _____ - farthest from the sun (______)

    Perihelion, January 3

  • 26

    ________ - closest to the sun (______)

    Aphelion, July 3

  • 27

    elliptical orbit around the sun

    Winter Solstice, Spring Equinox, Summer Solstice, Autumn Equinox

  • 28

    Dates Winter Solstice Spring Equinox Summer Solstice Autumn Equinox

    December 21, March 21, June 21, September 21

  • 29

    Why is Astronomy Important in Geodesy? • Because it is the ______ of all geodetic observations. • Sometimes in retracing an old description, it will reference _______. • That was determined by astronomy – or by magnetic bearing corrected for magnetic declination, which was itself measured by astronomy. • A good surveyor knows how it was done then and could still ____ it by the same methods.

    foundation, true north, retrace

  • 30

    How does Geodesy differ from Astronomy? – Geodesy seeks to describe the size, shape, and other physical characteristics of the Earth. – Deeply related to ______, geology, _____, and physics. – Astronomical observations are all conducted relative to the ____ defined by the direction of local gravity – Geodetic calculations are all computed on the surface of an ellipsoid chosen to represent the Earth – On a perfect Earth with a perfect choice of ellipsoid there’d be no differences. – Unfortunately, _____ _____

    gravity, geometry, vertical, nothing's perfect

  • 31

    _________ ______difference between the sum of the angles of a _________ triangle and the sum of the angles of a _____ triangle

    Spherical excess, spherical, plane

  • 32

    Determination of position with relative reliability is the fundamental problem facing te reference frame of a ______________ and the principal purpose of the science of geodesy.

    GIS

  • 33

    accurate determination of coordinates for points on earth, sea, or space with respect to a reference system.

    Positioning

  • 34

    Reference surface fundamental characteristics

    Mathematically defined, Closely fitting the true surface of desired location

  • 35

    realizes the system by means of coordinates of definite points that are accessible directly by occupation or by observation.

    Reference Frame

  • 36

    set of prescriptions and conventions together with the modeling required to define at any time a triad of coordinate axes.

    Reference System

  • 37

    set of parameters and constants that defines a coordinate system, including its origin and its orientation and scale, in such a way as to make these accessible for geodetic applications.

    Geodetic Datum

  • 38

    Three types of Coordinates • _________ Coordinates is _____ defined perpendicular, based on gravity. • _________ Coordinates is mathematically defined ________, based on the reference surface, specifically ellipsoid, used for ____ ______ scale mapping and in geodesy. • _______ coordinates is mathematically defined perpendicular, based on the reference surface, typically spheres, used for _______ scale mapping.

    Astronomic, physically, Geodetic, perpendicular, large and medium, Geographic, small

  • 39

    mathematically-defined surface that approximates the geoid, the real figure of the Earth

    Reference Ellipsoid

  • 40

    two fixed points on the interior of the ellipse along with the vertices, used in the formal definition of the ellipse.

    Foci

  • 41

    defined by the radius drawn from the centre of the ellipsoid to that point ”Q” on the surrounding sphere (of radius a) which is the projection parallel to the Earth's axis of a point P on the ellipsoid at latitude φ

    Reduced Latitude

  • 42

    angle between the equatorial plane and the radius from the centre to a point on the surface.

    Geocentric Latitude

  • 43

    angle between the normal and the equatorial plane.

    Geodetic Latitude