what are the steps that show schedule 2 is conflict serializable?
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- Compute the abscissa of the minimum point of the curve y = x3 - 12x -9.Build a computation graph for Z = 2 (X *Y) – Max (S, 0) and calculate forward/backward pass. when X = 3, Y= 2, S = -1Find the minimum value of f (x, y) = xy subject to the constraint 5x - y = 4 in two ways: using Lagrange multipliers and setting y = 5x -4 in f(x,y).
- Find the point on the surface 4x+y-1=0 closest to the point (1,2,-3) using Larange Multipliers. I have only managed to determine that z=-3, but all the other x and y values I have solved for have not looked right compared to a graph.Solve 4x - 3y = 6 for y and graph it on a graphingutility with a standard window.Suppose that in a certain year, the Phoenix/Zweig Advisors Zweig Total Return fund (ZTR) was expected to yield 4%, and the Madison Asset Management Madison Strategic Sector Premium fund (MSP) was expected to yield 9%. You would like to invest a total of up to $60,000 and earn at least $4500 in interest. Draw the feasible region that shows how much money you can invest in each fund (based on the given yields). (Place ZTR on the x-axis and MSP on the y-axis.). Find the corner points of the region. (Order your answers from smallest to largest x, then from smallest to largest y. If an answer does not exist, enter DNE.) (x, y)= ( ) (x, y)= ( ) (x, y)= ( )
- How would I create a tree and find dw/dt of W = (2x-3y)/(5z-y) x = t, y = -2t, z = -3t.Let S be the graph of f(x, y) = x2 + y2 - 2x + y for(x, y) ∈ D = {(x, y) : x2 + y2 ≤ 4 and x + y ≥ 0}. Let C1 be the curve along the edge of the graph of fover the straight edge of D – starting in the secondquadrant and ending in the fourth quadrant of D • Let C2 be the curve along the edge of the graph of fover the circular edge of D – starting in the secondquadrant and ending in the fourth quadrant of D. Let F(x, y, z) = ⟨x, y, y z⟩ Compute R: C1 F¯ · dr¯.Determine the minimum value of the following function: f(x ,y, z) = x2 + y2 + z2 subject to the constraints x + 6y + 4z = 7 and x + 9y + 3z = 8
- We are looking for a solution of this function : f ∶ R2 → R(x, y) → x2+ y2− 4x + 4 with constraint : min f(x,y) / (x,y) in K2 --> K2={(x,y) in R2 ; 2x-y2 <= 1 & x >= 0} a) show that if (x',y') is a local minimum : (x',y') in {(1,-1),(1,1),(0.5,0)} b) calculate f(1, 1), f(1, −1) and f(0.5, 0).Suppose that a temperature of a metal plate is given by T(x,y)=x2+2x+y2, for points (x,y) on the elliptic plate defined by 6x2+5y2≤60. Find the maximum and minimum temperatures on the plate. Use Lagrange Multipliers to determine the absolute extrema of f on the indicated constraint.What is/are the extremizers candidates (the critical points)by using the Lagrange multiplier method, for each one of the following problems:\\ a)$ f(x_1,x_2,x_3) = x^3_1+x^3_2+x^3_3 \rightarrow extr$ subject to the constraint (sphere) $x^2_1+x^2_2+x^2_3 =4$ (problem with $n=3$ and $m=1$)\\ b) $f\rightarrow extr$ with $f$ the same function as in (a), but now not for all points of the sphere $x^2_1+x^2_2+x^2_3 =4$ only for those such points of the sphere that also belong to the plane $x_1+x_2+x_3 =1$ (problem with $n=3$ and $m=2$)?
