Numerade

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Substitute known values and solve for the unknown quantities. (cont.) One end of resistor R1 is connected to the positive side of the battery and the other end is connected to the negative side of the battery. The voltage (or potential difference) across R1 is then V1 = \Delta V = 8.25 V. The unknown quantity to be determined in part (c) is the current through resistor R1. This current is determined from Ohm's law, V1 = I1R1. How much current passes through resistor R1? 0 A 2.58 A 1.85 A 0.539 A none of the above Incorrect: Your answer is incorrect.

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Chapter 2 Unit Product Costing Question (20 points) Solar Corporation 1. Fixed Manufacturing Overhead Cost Estimated Total Machine-Hours Activity x Variable Manufacturing Overhead Cost per MH = Variable Manufacturing Overhead Cost Total Manufacturing Overhead Cost Divided by Estimated Total Machine-Hours Activity = Plantwide Predetermined Overhead Rate 2. Job 2025 Total Manufacturing Cost Direct Materials Direct Labor Applied Manufacturing Overhead Total Manufacturing Cost 3. Unit Product Cost 4. Job 2025 Selling Price Unit Product Cost 140% Markup (Cost x 1.4) Unit Selling Price (Cost + 140% Markup) Machine-Hours per Machine-Hour Given: Solar Corporation uses machine-hours to determine its plantwide predetermined overhead rate for its job-order costing system. At the beginning of the year, the company made the following estimates: Machine-hours required to support estimated production: 400,000 Fixed Manufacturing Overhead Cost: $2,600,000 Variable Manufacturing Overhead Cost per Machine-Hour: $12 Required 1. The plantwide predetermined overhead rate must be computed first. Use either the template to the left or a separate paper or file. 2. During the year, Job 2025 was started and completed. The following information was gathered for this job: Direct Materials $1,800 Direct Labor $840 Machine-Hours Used 160 Compute the total manufacturing cost assigned to Job 2025. Use either the template to the left or a separate paper or file. 3. If Job 2025 includes 208 units, what is the unit product cost for this job? Use either the template to the left or a separate paper or file. 4. If Solar uses a markup percentage of 140% of its unit product cost, then what selling price per unit would it have established for Job 2025? Use either the template to the left or a separate paper or file. 5. If Solar asked you to analyze its pricing approach, what would you say? Answer below or on a separate file or screenshot of a sheet of paper.

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Unlike external stimuli, internal stimuli: Select one: a. do not have multiple sources. b. cannot be satisfied through purchases. c. include stimuli such as hunger and thirst. d. include stimuli such as advertisements and videos.

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If $\sum_{n=0}^{\infty} c_n x^n$ converges at $x = -2$ but not at $x = 3$, at which of the following values of x can we be certain the series converges? Read all choices. a) 1 b) 2 c) 2.5 d) At 1 and 2

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A thin plastic membrane separates hydrogen from air. The molar concentrations of hydrogen in the membrane at the inner and outer surfaces are determined to be 0.045 and 0.002kmo(l)/(m^(3)), respectively. The binary diffusion coefficient of hydrogen in plastic at the operation temperature is 5.3 imes 10^(-10)(m^(2))/(s). Molecular Weight of hydrogen (H_(2)) is 2(g)/(m)ol. Determine the mass flow rate of hydrogen by diffusion through the membrane under steady conditions if the thickness of the membrane is (a) 2mm, and (b) 0.5mm.A thin plastic membrane separates hydrogen from air. The molar concentrations of hydrogen in the membrane at the inner and outer surfaces are determined to be 0.045 and 0.002 kmol/m3 , respectively. The binary diffusion coefficient of hydrogen in plastic at the operation temperature is 5.3 x10-10 m2 /s. Molecular Weight of hydrogen (H2) is 2 g/mol. Determine the mass flow rate of hydrogen by diffusion through the membrane under steady conditions if the thickness of the membrane is (a) 2 mm, and (b) 0.5 mm. Ql1) A thin plastic membrane separates hydrogen from air. The molar concentrations of hydrogen in the membrane at the inner and outer surfaces are determined to be 0.045 and 0.002 kmol/m3, respectively. The binary diffusion coefficient of hydrogen in plastic at the operation temperature is 5.3 x10-10 m2/s. Molecular Weight of hydrogen (H) is 2 g/mol. Determine the mass flow rate of hydrogen by diffusion through the membrane under steady conditions if the thickness of the membrane is (a) 2 mm, and(b) 0.5 mm.

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Is it possible to set the Overflow flag if you add a positive integer to a negative integer?

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draw a monopolistically competitive firm maximizing profits where marginal cost equals marginal revenue at q* units of output. Part 2 Suppose the monopolistically competitive firm is earning a short-run economic profit.

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5. A monoatomic ideal gas undergoes through a process shown in fig.1. Calculate the change in the [10. CO3 entropy in the given process. Show that the same amount of entropy change happens when the gas is first expanded at a constant pressure $P_1$ till the volume becomes $V_2$ and then the gas is heated at a constant volume $V_2$ such that the final pressure becomes $P_2$. Figure 1: P-V diagram for Ques

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Question 1 5 Points Draw the "updated" Lewis formulas for the following molecules and ions. Consider VSEPR and orbital theory when drawing the structures. a) Sulfur Trioxide [SO$_3$] b) Phosphoryl Chloride [POCl$_3$] c) Phosphate [PO$_4$]$^{3-}$ d) Trimethyloxonium [OMe$_3$]$^{+}$ e) Boron Tribromide [BBr$_3$]

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1) Perform a random number simulation of a biased coin n times, where n is usually a very large positive integer. Determine the value of n for each of the cases (@), (b) and (c) such that the probability of head and tail is very close to (a) (0.7, 0.3) (b) (0.8, 0.2) (c) (0.9, 0.1) up to 5 decimal places. 2) Assume that the biased dice is rolled once. Perform a random number simulation of this biased dice n times, where n is usually a very large positive integer. Determine the value of n for each of the two cases: (@) (0.2, 0.1, 0.15, 0.15, 0.2, 0.2) and (b) (0.1, 0.1, 0.1, 0.2, 0.25, 0.25). where the individual scalars in the above two vectors represent the probabilities of occurrence of the number "", "2". ...."6" on the dice. 3) Consider the "pi" problem discussed in our class today. Determine the number of throws necessary (n) such that the simulated value of pi becomes equal to 3.14159 exactly. [Note: You need to determine the number of times the points fall on or inside the circle of radius 1] 4) Perform the Up-Down sequence problem for any guess number randomly generated between 1 and 1000000. Plot the value of the number generated against the number of iterations you need to go until you reach the value 1.

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allison j.