Q75·Section II (Mathematics)·75 of 145Minkowski's inequalityLet f,g∈Lp(X,μ)f,g\in L^p(X,\mu)f,g∈Lp(X,μ), where p≥1p\ge1p≥1, then: OptionsA∥f+g∥p=∥f∥p+∥g∥p\|f+g\|_p=\|f\|_p+\|g\|_p∥f+g∥p=∥f∥p+∥g∥pB∥f+g∥p≤∥f∥p−∥g∥p\|f+g\|_p\le\|f\|_p-\|g\|_p∥f+g∥p≤∥f∥p−∥g∥pC∥f+g∥p≤∥f∥p+∥g∥p\|f+g\|_p\le\|f\|_p+\|g\|_p∥f+g∥p≤∥f∥p+∥g∥pD∥f+g∥p≥∥f∥p+∥g∥p\|f+g\|_p\ge\|f\|_p+\|g\|_p∥f+g∥p≥∥f∥p+∥g∥pPick an option to check your answer.Show answerShow solution Report a problem with this question← Q74All questionsQ76 →Keyboard: A–D answer · S solution · ←/→ previous/next