Mpitety
Ny gravity, ny lalànan'i Kepler, ny singa orbital, ny hafainganam-pandeha, ny fialokalofana, ny fifandanjan'ny raketa ary ny fomba fitsangantsanganana an-dranomasina eo amin'ireo tontolo.
NASA/JPL/Space Science Institute
-
Ny fihetseham-po Newtonian
- Newton's gravity · 12 minitra Vita
One law explains falling apples, the Moon's orbit and the path of every planet. Fire Newton's cannon and find out how.
- Newton's gravity · 12 minitra Vita
-
Lalànan'i Kepler
- Kepler's laws · 14 minitra Vita
Three rules found from careful observations in the early 1600s still describe every orbit, from moons to exoplanets.
- Kepler's laws · 14 minitra Vita
-
Singantaharo orbital
- Orbital elements · 14 minitra Vita
Six numbers pin down any orbit in space: its size, shape, tilt, orientation and where the body is on it.
- Orbital elements · 14 minitra Vita
-
Hafainganan'ny orbita: ny fifandanjana vis-viva
- Orbital speed: the vis-viva equation · 12 minitra Vita
One short equation gives the speed of anything in orbit at any point, if you know how far it is and the size of its orbit.
- Orbital speed: the vis-viva equation · 12 minitra Vita
-
Hafainganan'ny fivoahana
- Escape velocity · 12 minitra Vita
How fast do you need to go to leave a world for good? And why rockets do not actually need to reach it at the surface.
- Escape velocity · 12 minitra Vita
-
Nahoana ny orbita no fianjerana
- Why an orbit is a fall · 10 minitra Vita
Astronauts float not because there is no gravity up there, but because they are falling all the time, and missing.
- Why an orbit is a fall · 10 minitra Vita
-
Miditra amin'ny orbita: ny fihodinan'ny gravity
- Reaching orbit · 12 minitra Vita
Why rockets go up for only a few seconds, then spend ten minutes going sideways: the gravity turn, staging and orbital insertion.
- Reaching orbit · 12 minitra Vita
-
Ny fifandanjan'ny balafomanga sy ny delta-v
- The rocket equation and delta-v · 12 minitra Vita
Why rockets are mostly fuel, why they come in stages, and the one equation behind every mission's budget.
- The rocket equation and delta-v · 12 minitra Vita
-
Fifindra-monina Hohmann
- Hohmann transfers: changing orbits · 12 minitra Vita
To go higher you speed up, and then you arrive slower. The two-burn manoeuvre that moves satellites from low orbit to geostationary orbit.
- Hohmann transfers: changing orbits · 12 minitra Vita
-
Alefaso ny fikandrana
- Launch windows: the road to Mars · 12 minitra Vita
You cannot aim at Mars, only at where Mars will be in eight months. Why Mars missions leave every 26 months, all at once.
- Launch windows: the road to Mars · 12 minitra Vita
-
Fampidirana orbital: mahazo ny fakana
- Orbital insertion: getting captured · 12 minitra Vita
Arriving at a planet is the most dangerous minute of a mission: one burn decides whether you stay or fly past forever.
- Orbital insertion: getting captured · 12 minitra Vita
-
Ny fihenan'ny velaran-tany
- Gravity assists: the free slingshot · 12 minitra Vita
How Voyager, Cassini and New Horizons stole speed from planets, and why it never breaks the conservation of energy.
- Gravity assists: the free slingshot · 12 minitra Vita
-
Lagrange
- Lagrange points: balance in the sky · 11 minitra Vita
Five places around every pair of worlds where a spacecraft can ride along for free, and why the James Webb Space Telescope lives at one of them.
- Lagrange points: balance in the sky · 11 minitra Vita
-
Rendezvous sy ny fidirana
- Rendezvous: catching the space station · 11 minitra Vita
To catch something ahead of you in orbit, you drop lower and go slower-looking but faster. The counter-intuitive art of meeting in space.
- Rendezvous: catching the space station · 11 minitra Vita
-
Miverina an-tanindrazana: fidirana indray
- Coming home: reentry · 11 minitra Vita
A small push slows a spacecraft by a hundred metres per second, and the air takes care of the other 7.8 kilometres per second, as a fireball.
- Coming home: reentry · 11 minitra Vita
-
Porkchop plots
Havoaka atsy ho atsy
-
Asteroids and comets
Havoaka atsy ho atsy
Ireo fitaovana sy lesona dia mampiasa modely tsotra ho an'ny fianarana ihany. Tsy tokony ampiasaina amin'ny fitaterana, ny famolavolana iraka na fanapahan-kevitra momba ny asa izy ireo. Maimaimpoana ary tsy misy fankatoavana ireo fahazoan-dàlana. Vakio ny fanambarana momba ny votoaty ara-panabeazana