Problem 4. For each of the following functions, prove whether or not it defines an inner product on the given vector space. (a) On R², (8-9)- = ac - bd. (b) On P, (c) On Mnxn, (f(x),9(x)) = [' f'(x)9(x)dx. (A, B) = tr(A + B).
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- If a functionfis increasing on (a,b) and decreasing on (b,c) , then what can be said about the local extremum offon (a,c) ?(1) Let f(x) = 1, x > 0 with domf= R++. Find the conjugate of function f(x).1. Find the most general antiderivative or indefinite integral for the function. (Hint: Using a trigonometric identity might be helpful). [cot² (52) de
- (c) Define the set B so that f is bijective. 1. Consider the function f:A B f(x)=(x-1)+4. la) Given that A=eR/x2a}, state the smallest value of a for which f 15 injective. (b) State the range of J for the domain given in part (a).I came up with the example f(x) = 1/x + 1/x-2. Can you help me prove that it's injective and surjective?The functions g(b, c, d) and h(b, c, d) are defined as: g = (b+ c+ d')' + (b' + c' + d') · (b' -c' · d') h = (b' - d' . d')' · (b' + c' + d) + (b' + d'+ d)'. Where (b, c , d) are Boolean variables and b' means the complement of b. Give every set of values for the variables, (b, c, d), for which the functions g and h have different output values.
- 5a(a) Let M R. Give the radius r and the center c of B(-2,5) n B(6, 7). (b) Let M = R. Using interval notations, give a simplified expression for the set L= [B(1,1) UB(5,1)] n B(3,2). (c) Let = 3(-1)" + and A = {,: ne N). Give the set W of accumulation points of A. (d) Let A₁-(-2n, 2n) and K = U An. Give a simplified expression for the interior Kº of K. NEN (e) Give the set T of isolated points of B(0, 1) U (3) U (2,5,7) (f) Let [P,Q] be a segment in R2 with midpoint H, and let (1,0) and (2, 1) be the components of the points P and H, respectively. Give the components (x, y) of the point Q. (g) Suppose that f: (M, d) →R satisfies d(f(x), f(y)) - vl. Let 21 e M and set n+1 = f(n), for n e N". Assume that M is complete and let a = lim zn. Give a simple formula satisfied by a.Glven that f() = 6x + 2 and g(x) = 1 - x, calculate
- 2n- X 2n 3. Let f(x)- x-x +... + xxx-ax+b. Which value for'the pair (a,b) will X guarantee that the x-axis will be tangent to the graph of /(x) at x 1 A) (n,n-1) B) (n+1,n) C) (1,1) D) (n-1,n) E) (n,n+1)Discuss the analyticity of f(z) = Re(z 3) Find whether the given function is analytic or not. Do it satisfying Cauchy Reimann equations.Is there a real function f(x) that is differentiable only at a point x?