Пошаговое объяснение:
2.

Ответ: S=6 кв.ед.
3.

4.

Ответ: f(0)=1;f(2)=-3.
5.
Rсеч=4√5:2=2√5.
R²шара=4²+(2√5)²=16+4*5=16+20=36.
Rшара=√36=6 (см).
Rшара=6см.
Sпов. шара=4*π*R²=4*π*6²=4*π*36=144π (см²).
Vшара=4*π*R³/3=4*π*6³/3=4*π*216/3=4*π*72=288π (см³).
Ответ: Sпов. шара=144π см², Vшара=288π см³.