а)


б)

Метод интервалов x₁ = -3; x₂ = 3
+++++++++(-3)------------(3)+++++++++>x
x∈(-3; 3)
в)

Метод интервалов x₁ = -5; x₂ = 1
+++++++++[-5]------------[1]+++++++++>x
x∈(-∞; -5]∪[1; +∞)
г) Использовать периодичность функций
cos(-330°) sin (-225°) =
= cos(-330° + 360°) sin (-225° + 360°) =
= cos 30° · sin 135° =
