In parts (a) through (e) below, mark the given statement as True or False. Justify

In parts (a) through (e) below, mark the given statement as True or False. Justify each answer. All vectors are in set of real numbers R Superscript nℝn. a. vtimes•vequals=Bold left norm v right normvsquared2 Choose the correct answer below. A. The given statement is false. It is not possible for it to be true because vtimes•v simplifies to a vector, whereas Bold left norm v right normvsquared2 simplifies to a scalar. B. The given statement is true. By the definition of the length of a vector v, Bold left norm v right normvequals=StartRoot Bold v times Bold v EndRootv•v. C. The given statement is false. By the definition of the length of a vector v, Bold left norm v right normvequals=vtimes•v. It follows that Bold left norm v right normvsquared2equals=(vtimes•v)squared2. D. The given statement is true. By the definition of the length of a vector v, Bold left norm v right normvequals=vtimes•v. It follows that Bold left norm v right normvsquared2equals=(vtimes•v)squared2.