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belen smith

belen s.

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An electron, moving south, enters a magnetic field. Because of this magnetic field, the electron has a trajectory that is curved upward. From this we may conclude that the magnetic field must have a component:

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Prove that if A and B are similar matrices, then tr(A) = tr(B). [Hint: Use the fact that if A and B are n āœ• n, then tr(AB) = tr(BA).] If A and B are similar matrices, then there exists an invertible matrix P such that which of the following is true? BA = Pāˆ’1P B = Aāˆ’1PA B = Pāˆ’1AP Pāˆ’1BAP = I

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Evaluate the following indefinite integral.\\ $\int \left( -\frac{1}{x^6} + \pi \sqrt{x} \right) dx$ \\ $\int \left( -\frac{1}{x^6} + \pi \sqrt{x} \right) dx = \Box$ (Type an exact answer.)

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Find the P-value for the indicated hypothesis test with the given standardized test statistic, z. Decide whether to reject H0 for the given level of significance ?. Right-tailed test with test statistic z = 1.46 and ? = 0.03 P-value = (Round to four decimal places as needed.) State your conclusion. Fail to reject H0 Reject H0

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How is the curvature K of the function f (x, t) = (1+2t) ^(1/4) * (cosx, sinx) is equivalent to K (x, t) = -(1+2t) ^ (-1/4) * (cosx, sinx)?

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Electricity is everywhere in nature. All the common, everyday materials that we handle are held together by electrical forces. These forces are created by: a. positive and negative charges coming from the protons and electrons in atoms b. power stations all over the world c. cosmic rays from outer space d. pure magic e. beats me I hate chemistry

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Given a matrix A, determine the matrix represented by 2A. A = [ [ -7, -4 ], [ 0, -1 ] ] Question content area bottom Part 1 2A = [ [ -14, -8 ], [ 0, -2 ] ]

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Matrix Ltd is considering two projects, Project X and Project Y. The company uses a job costing system and applies overheads using machine hours. Total overhead for the year is expected to be $225 000, and it is expected that 25 000 machine hours will be worked. Addition information relating to the prospective projects is as follows: Project X Project Y Direct materials $25 800 $30 800 Direct labour $30 500 $29 500 # of orders 140 360 # of set-ups 14 12 # of stores requisition 120 300 # of machine hours 300 80 a. Using the traditional job costing system, calculate the total cost of each job. NB. Show the calculation of the OAR. Matrix Ltd is considering three projects and has decided to apply ABC analysis to estimate the costs of the projects. Additional information relating to the prospective projects is as follows. Activities Costs ($) Cost Drivers Material handling 80 000 # of orders 2 000 Set-ups 63 840 # of set-ups 21 280 Stores 71 000 # stores requisition 1 420 Machining 76 000 # of machine hours 1 000 b. Compute the activity rate for each activity. c. Compute the total cost of each project using activity based costing.

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Consider the following 2 Neutral Networks (NN), a 3-layer NN and a 2-layer NN. (2) W11 Y Y1 n X Y X1 Y1 11 Y2 X2 Y2 U X X1 X2 Xn-1 W22 (1) W21 W ,(1) W11 Z ,(2) W12 (1) (2) W n-1 Xn-1 (1) w n2 Z2 (2) W2n X ? n "x ??-1 n-1 n Unn ?? a) (6 pts) Assuming the activation function at Z is a linear function, i.e., g(z) = z. Show that the 3-layer network can be replaced by the 2-layer network. (Hint: Express the output Y in the 3-layer network in terms of X and W(1) and W(2) and assign weights in U). b) (6 pts) Is it always advantageous to replace a 3-layer network by 2-layer network? Give justifications for your answer (at least 3 justifications in order to get full marks). c) (8 pts) Consider the following neural network with the sign function as the activation function, where sign(x)=1 if x>0 and 0 otherwise b Wo W W X2 Ex W3 Sign Determine whether it can compute the following functions f and g. Justify your "yes" answer(s) by giving the weights (Wo, W1, W2, W3) of the network and your "no" answer(s) by supporting arguments. X1 X2 X3 f g 0 0 0 0 1 0 0 1 0 0 0 1 0 0 0 1 1 0 1 1 0 0 1 0 1 0 1 1 1 1 1 0 0

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Question 2: During these Unprecedented times of restriction on travels during to COVID-19, unused planes in Australia are stored in the dessert of Alice Spring, why?

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