A one-page reference. Reread this before an exam, or whenever you need the numbers that frame the whole book.
The one idea
Reaching space is not about height (the edge of space is only ~100 km up); it is about speed — the
~$7.8\ \text{km/s}$ sideways velocity of a low orbit. That speed, plus the exponential fuel it costs and
the lethal environment on the far side, is what "space is hard" means, quantitatively.
pressure loads (~10 tonnef/m²), no air, no convection — heat only radiates
Ch. 24
Radiation
Van Allen belts + cosmic rays; ISS dose ~100× ground; breaks cells & flips bits
Ch. 26
Temperature
~−270 °C shadow to +120 °C+ sun, cycling ~16×/day, no air to even it out
Ch. 24
Debris / micrometeoroids
closing speeds 10–15 km/s; a 1 g fleck ≈ 50 kJ ≈ a small car at 30 km/h
Ch. 35
Decision aid — "which idea applies?"
The claim / question
The Chapter 1 answer
"Space is hard because it's far."
No — it's hard because of the sideways speed (~7.8 km/s).
"Just add more fuel / build it bigger."
Delta-v depends on the mass ratio, not size; fuel lifts fuel — exponential wall.
"There's no gravity in space."
Gravity at the ISS is ~89% of surface; floating = free fall.
"Why can't it cool like a hot cup?"
No air → no convection; heat leaves only by radiation.
"A 1 g fleck can't matter."
$E=\tfrac12 mv^2$: at 10 km/s it carries ~50 kJ — bullet-class.
"Just fix it if it breaks."
No repair: build in redundancy, testing, margin, autonomy (Ch. 32).
The two themes introduced
The tyranny of the rocket equation — delta-v costs exponentially more propellant; orbit ⇒ ~90% fuel.
Space is an unforgiving environment — vacuum, radiation, thermal extremes, debris, and no repair mean everything must work the first time.
(Also touched: theme 4, mass is the enemy — payload fractions of 1–4%; theme 5, reusability is changing everything; theme 6, history matters — Van Allen, 1958.)
Common pitfalls
Pitfall
Reality
Confusing altitude with the difficulty
The challenge is orbital speed, not the ~100 km climb.
"Zero gravity" at the ISS
~89% of surface gravity; weightlessness is free fall.
Thinking a bigger rocket goes faster
Delta-v is set by the mass ratio, not absolute size.
Treating −270 °C as the only extreme
Sunlit surfaces are hot (+120 °C+); the swing is the problem.
Assuming small debris is harmless
Energy scales with $v^2$; orbital speed makes specks deadly.
Mission / project additions this chapter
MDR:chose your mission (Track A GEO comsat / B lunar lander / C Mars orbiter / D asteroid
rendezvous), wrote a one-sentence statement, and recorded a rough total delta-v from the ground.
astrotools: not yet — the package proper (rocket.py) begins in
Chapter 3. The Chapter 1 project-checkpoint.py is a
warm-up mission recorder only.