सूची I में दिए गए फलनों का सूची II में दिए गए उनके परिसर (Rf) से मिलान कीजिए: सूची I (फलन)सूची II (परिसर)A. f(x) = x1 + x2I. Rf = (1, ∞)B. f(x) = 32 - x2II. Rf = (-∞, 0) ∪ [32, ∞)C. f(x) = 1√(x - [x])III. Rf = [-12, 12]D. f(x) = 12 - sin(3x)IV. Rf = [13, 1] नीचे दिए गए विकल्पों में से सही उत्तर का चयन कीजिए (जहाँ [x] महत्तम पूर्णांक फलन को दर्शाता है):

Consider the following statements regarding a Bijective Function: Statement 1: A function is classified as bijective if it is both injective (one-to-one) and surjective (onto). Statement 2: Bijective functions lack the property of invertibility because they do not establish a one-to-one correspondence between elements.

Let M be the set of all 2 × 2 matrices with entries from the set R of real numbers. Then the function f : M → R defined by f(A) = |A| for every A ∈ M is: