Let Y:{-1, 1} be a binary variable Y and consider its prediction from a variable X: →R. Prove that the Bayes predictors for the 0/1 loss function r(y, y) = 1yty and for the quadratic loss r(y, y) = (y - y)² coincide.
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- Use laplace transform to find the initial-value problem of; a) y''-4y'=6e^3t-3e^-t; y(0)=1, y'(0)=-1Show that the Cobb-Douglas production function z = Cxay1−a can be rewritten as ln z/y = ln C + a ln x/y .Which of the following processes (Xt)t is weakly stationary? A: Xt = 1:6 + Xt 1 + V tB: Xt = 0:6 Xt-1 +V tC: Xt = 0:8 Xt-1 + V tD: Xt = 0:8 t + 0:6 V t – 1 The term (t) is always assumed to be white noise with variance one
- Use the laplace transform to solve the given initial value problem; y(4) - y = 0; y(0) = 1, y'(0) = 0, y''(0) = 1, y'''(0) = 0Use laplace transform to find the initial-value problem of the followings; a) y'-y=2cos5t, y(0)=0 b) y''-4y'=6e^3t -3e^-t, y(0)=1, y'(0)=-1Suppose that f(x,y)∈C^2 in some neighborhood of (a,b) and that fx(a,b)=0=fy(a,b). If the Hessian matrix of f is (3−3−3−5) at a critical point (a,b), then (a,b) is a saddle point local minimum local maximum degenerate critical point