yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Есть кое-что ещё более странное... #vertdider #наука #научпоп #veritasium


less than 1m read
·Nov 3, 2024

Есть кое-что ещё более странное. Вот такой дружочек! У этого чудище много деталек, и у каждой своё назначение. Вот гибкие стяжки, тут два управляющих элемента.

Опять же, разрабатывали с НАСА для маневровых двигателей. Подсоединяется здесь, и двигатель можно поворачивать в любую сторону. Этот кусок титана обеспечивает контроль.

Тут ВС гнётся, и нет никаких зажимов, в которые могут попасть электрические провода или топливная магистраль. Такой цельный титановый компонент позволяет вместо двух двигателей поставить всего один.

Переведено и озвучено студией Верт дайр.

More Articles

View All
The Peloponnesian War | World History | Khan Academy
As we’ve already seen, the fifth century BCE starts off with Athens and Sparta and various Greek city-states fighting on the same side against the Persian invaders. But as we saw in the last video, as soon as the Persians are dealt with, tensions start to…
Expedition Everest: The Science - 360 | National Geographic
[Music] Everest is an iconic place. To be able to search the changes this high up is critically important to science. Once you get to about 5,000 meters or around base camp, you are above where most of the science on the planet has been done. The big goal…
Philip of Macedon unifies Greece | World History | Khan Academy
The 5th century in Greece started off with the Persian invasion and ended with the Peloponnesian War. Now we’re entering into the 4th century in Greece. As we entered the 4th century, Thebes is the dominant city-state. However, as we get into the mid-4th …
Inside Bill Gates' $17B Defensive Stock Portfolio. (Mid 2020)
Hey guys, welcome back to the channel! In this video, we’re going to be running through the top 10 stock positions that Bill Gates holds in his portfolio. So, his portfolio is worth about 17 billion dollars. Technically, it’s not his portfolio; it is the…
Derivatives of sin(x) and cos(x) | Derivative rules | AP Calculus AB | Khan Academy
What I’d like to do in this video is get an intuitive sense for what the derivative with respect to x of sine of x is and what the derivative with respect to x of cosine of x is. I’ve graphed y is equal to cosine of x in blue and y is equal to sine of x i…
Proving the ASA and AAS triangle congruence criteria using transformations | Geometry | Khan Academy
What we’re going to do in this video is show that if we have two different triangles that have one pair of sides that have the same length, so these blue sides in each of these triangles have the same length. They have two pairs of angles where, for each …