18. Search for Extraterrestrial Intelligence (March 13, 2008)
Science, Astrobiology, Astronomy, Cosmology, Chemistry, Engineering, Physics, Physiology, NASA, technology, Earth, Mars, planet, star, space, galaxy, universe, solar system, human, rocket, SETI, life, kepler, smart, alien, Roswell, Dyson sphere, energy, a
15. Controlled Environmental Life Support (March 4, 2008)
Science, Astrobiology, Astronomy, Cosmology, Chemistry, Engineering, Physics, Physiology, NASA, technology, Earth, planet, space, universe, solar system, human, astronaut, Skylab, gravity, shuttle, spacecraft, water, air, carbon dioxide, oxygen, fuel cell
13. NASA's Planetary Policy: History and Implementation (February 21, 2008)
Science, Astrobiology, Astrology, Cosmology, Chemistry, Engineering, Physics, Molecular Biology, Earth, sun, Mars, planetary protection policy, space, solar system, universe, galaxy, evolution, life, eukaryote, prokaryote, organism, cell, chlorophyll, hyd
9. When Worlds Collide: Extraterrestrial Threats to Life (February 5, 2008)
Science, Astrobiology, Astrology, Cosmology, Paleontology, Archaeology, space, solar system, universe, Earth, NASA, extraterrestrial, extinction, dinosaur, evolution, life, speciation, death, cosmic impact, catastrophe, crater, Chicxculub, comet, asteroid
1960s Protest: From Reform to Revolution
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2.4 Components and the arithmetic of vectors
Attempts to answer problems in areas as diverse as science, technology and economics involve solving simultaneous linear equations. In this unit we look at some of the equations that represent points, lines and planes in mathematics. We explore concepts such as Euclidean space, vectors, dot products and conics.
2.1 Definitions
Attempts to answer problems in areas as diverse as science, technology and economics involve solving simultaneous linear equations. In this unit we look at some of the equations that represent points, lines and planes in mathematics. We explore concepts such as Euclidean space, vectors, dot products and conics.
1.10 Further exercises
Attempts to answer problems in areas as diverse as science, technology and economics involve solving simultaneous linear equations. In this unit we look at some of the equations that represent points, lines and planes in mathematics. We explore concepts such as Euclidean space, vectors, dot products and conics.
1.8 Intersection of two planes
Attempts to answer problems in areas as diverse as science, technology and economics involve solving simultaneous linear equations. In this unit we look at some of the equations that represent points, lines and planes in mathematics. We explore concepts such as Euclidean space, vectors, dot products and conics.
1.7 Planes in three-dimensional Euclidean space
Attempts to answer problems in areas as diverse as science, technology and economics involve solving simultaneous linear equations. In this unit we look at some of the equations that represent points, lines and planes in mathematics. We explore concepts such as Euclidean space, vectors, dot products and conics.
1.6 Points, planes, lines and distances in three-dimensional Euclidean space
Attempts to answer problems in areas as diverse as science, technology and economics involve solving simultaneous linear equations. In this unit we look at some of the equations that represent points, lines and planes in mathematics. We explore concepts such as Euclidean space, vectors, dot products and conics.
1.2 Lines
Attempts to answer problems in areas as diverse as science, technology and economics involve solving simultaneous linear equations. In this unit we look at some of the equations that represent points, lines and planes in mathematics. We explore concepts such as Euclidean space, vectors, dot products and conics.
1.1 Points, lines and distances in two-dimensional Euclidean space
Attempts to answer problems in areas as diverse as science, technology and economics involve solving simultaneous linear equations. In this unit we look at some of the equations that represent points, lines and planes in mathematics. We explore concepts such as Euclidean space, vectors, dot products and conics.
Introduction
Attempts to answer problems in areas as diverse as science, technology and economics involve solving simultaneous linear equations. In this unit we look at some of the equations that represent points, lines and planes in mathematics. We explore concepts such as Euclidean space, vectors, dot products and conics.
7 Unit summary
James Clerk Maxwell (1831-1879) is arguably the father of electromagnetism, and unarguably one of the greatest physicists ever. Einstein called Maxwell's equations 'the most important event in physics since Newton's time, not only because of their wealth of content, but also because they form a pattern for a new type of law'. This unit will examine Maxwell's greatest triumph, the prediction that electromagnetic waves can propagate vast distances through empty space and the realisation that light
6 Appendix: a note on displacement current density
James Clerk Maxwell (1831-1879) is arguably the father of electromagnetism, and unarguably one of the greatest physicists ever. Einstein called Maxwell's equations 'the most important event in physics since Newton's time, not only because of their wealth of content, but also because they form a pattern for a new type of law'. This unit will examine Maxwell's greatest triumph, the prediction that electromagnetic waves can propagate vast distances through empty space and the realisation that light
5.2 The energy of electromagnetic waves
James Clerk Maxwell (1831-1879) is arguably the father of electromagnetism, and unarguably one of the greatest physicists ever. Einstein called Maxwell's equations 'the most important event in physics since Newton's time, not only because of their wealth of content, but also because they form a pattern for a new type of law'. This unit will examine Maxwell's greatest triumph, the prediction that electromagnetic waves can propagate vast distances through empty space and the realisation that light
4 Maxwell's equations
James Clerk Maxwell (1831-1879) is arguably the father of electromagnetism, and unarguably one of the greatest physicists ever. Einstein called Maxwell's equations 'the most important event in physics since Newton's time, not only because of their wealth of content, but also because they form a pattern for a new type of law'. This unit will examine Maxwell's greatest triumph, the prediction that electromagnetic waves can propagate vast distances through empty space and the realisation that light
3.3 The Ampère–Maxwell law in action
James Clerk Maxwell (1831-1879) is arguably the father of electromagnetism, and unarguably one of the greatest physicists ever. Einstein called Maxwell's equations 'the most important event in physics since Newton's time, not only because of their wealth of content, but also because they form a pattern for a new type of law'. This unit will examine Maxwell's greatest triumph, the prediction that electromagnetic waves can propagate vast distances through empty space and the realisation that light
3.2 Generalising Ampère's law
James Clerk Maxwell (1831-1879) is arguably the father of electromagnetism, and unarguably one of the greatest physicists ever. Einstein called Maxwell's equations 'the most important event in physics since Newton's time, not only because of their wealth of content, but also because they form a pattern for a new type of law'. This unit will examine Maxwell's greatest triumph, the prediction that electromagnetic waves can propagate vast distances through empty space and the realisation that light
