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randy gilmore

randy g.

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Problem 5 of 38 Researchers have developed an inexpensive iron catalyst that can be used to convert carbon dioxide into acetic acid, which can be used to make dyes, plastics, and other commodities. For one gram of catalyst used, the rate of the reaction was measured at $7.0 \times 10^{-8}$ M/s. Identify what this rate means. Answer: A It is the increase in mass of acetic acid, in g/L, each second. B It is the increase in concentration of acetic acid, in moles/L, each second. C It is the mass of acetic acid produced per gram of catalyst. D It is the mass of acetic acid produced per gram of carbon dioxide.

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Tropical marine organisms grow more slowly, live longer, and are smaller in general than their cold-water counterparts. True False

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Mgmt. of Info. - Management Accounting - Budgeting What is variance analysis used for in managerial accounting? A To assess market trends B To calculate return on investment C To identify deviations from budgeted amounts D To determine cost drivers

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Caffeine is a stimulant found in which of the following substances? a. chocolate and jelly beans b. tea and jelly beans c. lemon-lime soda and cola drinks d. coffee and chocolate

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Which statement MOST accurately reflects what is being done in the area of "Internet use disorder" at the present time? Not much; Internet use disorder is not a DSM-5 category. Almost nothing; many people use the Internet but not compulsively or in a way that seriously affects social relationships. A lot; Internet use disorder is a DSM-5 category. A lot; Internet use disorder is not a DSM-5 category, but people who meet the disorder's criteria act similarly to those with gambling disorder, which is in the DSM-5.

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a. 84 ÷ 12 i) The original set of pieces is long(s), and unit(s). ii) To set up the division, these pieces need to be traded for long(s), and unit(s). To complete the division, these pieces need to be iii) long(s), and unit(s) in region iii) iv) long(s), and unit(s) in region iv) And the dimensions of the array are: v) for edge v) vi) for edge vi)

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Verify in RCCS that a) $\nabla \cdot (\vec{u} + \vec{v}) = \nabla \cdot \vec{u} + \nabla \cdot \vec{v}$ b) $\nabla \cdot (\nabla \times \vec{v}) = 0$ c) $\nabla \times (\nabla s) = \vec{0}$ d) $\nabla \cdot (s\vec{D}) = s(\nabla \cdot \vec{D}) + (\nabla s) \cdot \vec{D}$

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Question 2 Figure 3 shows an electromechanical system of an actuator, consisting of a movable plunger sliding along a frictionless sleeve made of negligible gap. The dimensions of the core are given as a = 2 cm. As shown in the figure, the system contains three airgaps: g1 which varies with movable plunger position, and g2 and g3 which are fixed (also g2 = g3) Assume that the permeability of the core $\mu_c$ is extremely large such that the reluctance of the core is negligible. (i) Find the expression of the inductance of the coil. Hence calculate the energy stored in the system if $g_1 = 0.1$ cm, $g_2 = g_3 = 0.2$ cm, $a = 4$ cm $N = 300$ turns and $i = 4$ A. (ii) Calculate the force acting on the movable plunger at $g_1 = 0.1$ cm. Thickness (depth) of the core = a

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A piece of metal with a specific heat of 0.985( J)/(g)ºC is heated to 112.5ºC and then placed in 102.042 g of water which is at a temperature of 14.7 ºC. After a minute, the temperature of the water has stopped changing and is now 57.9ºC. Assuming that there are no heat losses to the container or surroundings, what is the mass of the piece of metal in grams? Assume that water has a specific heat of 4.184( J)/(g)ºC.

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Solve the following equation. m (4m – 11) = 20 m =

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