7) Ответ: 6 см (по Теореме Пифагора)
8)
обозначим расстояние между плоскостями h
Тогда проекции будут равны (по Теореме Пифагора)
для АС : √(АС²-h²)
для BD : √(BD²-h²)
а по условию их сумма
√(АС²-h²)+√(BD²-h²)
равна 21
Осталось из этого равенства найти h:




Ответ: 8 см