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jenny hernandez

jenny h.

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In a joint processing operation, Nolen Company manufactures three grades of sugar from a common input, sugar cane. Joint processing costs up to the split-off point total $40,200 per year. The company allocates these costs to the joint products on the basis of their total sales value at the split-off point. These sales values are as follows: raw sugar, $21,400; brown sugar, $21,400; and white sugar, $24,100. Each product may be sold at the split-off point or processed further. Additional processing requires no special facilities. The additional processing costs and the sales value after further processing for each product (on an annual basis) are shown below: ProductAdditional Processing Costs and Sales value ValueRaw sugar$20,900 ;$40,800 ;Brown sugar$12,400; $35,700 ;White sugar$6,300; $44,800 . Required: a. Compute the Incremental profit (loss) for each product. (Loss amounts should be indicated by a minus sign.) Raw SugarBrown SugarWhite SugarIncremental profit (loss) b. Which product or products should be sold at the split-off point? (You may select more than one answer. Single click the box with the question mark to produce a check mark for a correct answer and double click the box with the question mark to empty the box for a wrong answer.) check all that apply 1 Raw sugarunanswered Brown sugarunanswered White sugarunanswered c. Which product or products should be processed further? (You may select more than one answer. Single click the box with the question mark to produce a check mark for a correct answer and double click the box with the question mark to empty the box for a wrong answer.) check all that apply 2 Raw sugarunanswered Brown sugarunanswered White sugar

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Which statement accurately describes the steps that convert UMP into dTTP? The intermediate TTP is formed just before synthesis of dTTP. CTP is an intermediate in the biosynthesis of dTTP. The intermediate dUMP is directly converted to dTMP. The intermediate dUTP is directly converted to dTTP.

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ASIC LEVEL Simplify each of the following ratios. (a) \( 1.5 \mathrm{~kg}: 350 \mathrm{~g} \) (b) \( \frac{15}{24}: \frac{9}{7} \) (c) \( 0.45: 0.85 \) (d) \( 580 \mathrm{~m} l: 1.12 l: 104 \mathrm{~m} l \) (e) \( \frac{2}{3}: \frac{3}{2}: \frac{5}{8} \) (f) \( 0.33: 0.63: 1.8 \)

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The term for 'inflammation of all sinuses' is _______________. pansinusitis pharyngosinusitis lobar sinusitis nasosinusitis

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Inhibitory messages cause neurons to fire. O TRUE O FALSE

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Project 5 [8pts] There are two independent parts to this project. Part 1 is worth 4 points, and Part 2 is worth 4 points. Part 1. Consider the circuit below. +\\ $V_{in}$----- 2k $\omega$ M 1k $V_G$ Assume that the op-amp is ideal. For the transistor M, use $K = 2mA/V^2$ and $V_T = 1V$. For the rest of the circuit, use $V_{in} = 3V$ and $V_G = 5V$. (a) In terms of voltages shown on the diagram, what are $V_D$ and $V_S$? Why? [1] (b) Determine $V_{out}$ and the current flowing out of the output terminal of the op-amp. [1] (c) What mode is the transistor in? Verify that the conditions of that mode are satisfied. [0.5] (d) Replace the 2k$\Omega$ resistor with a short circuit (wire). 1. Without doing any calculations, what mode you expect the transistor to be in? Why? [0.5] 2. Show that the transistor is in this mode. [1] Show your work for full credit.

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Write the following expression as a sum or difference of logarithms with no exponents. Simplify your answer completely. $\log_2\sqrt[7]{\frac{w^2y^{11}}{x^4}} = $

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Your grandfather put some money in an account for you on the day you were born. You are now 16 years old and are allowed to withdraw the money for the first time. The account currently has $3,274 in it and pays an 5% interest rate. a. How much money would be in the account if you left the money there until your 20th birthday? b. What if you left the money until your 65th birthday? c. How much money did your grandfather originally put in the account?

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Let \sum x_n be a series such that $x_n > 0$ for all $n \in \mathbb{N}$. If $\lim_{n \to \infty} \frac{5^n x_n}{2^n} = 0$, then Select one: a. The series \sum x_n is divergent by nth Term Test. b. The series \sum x_n is divergent by Limit Comparison Test. c. Non of them. d. The series \sum x_n is convergent by Limit Comparison Test. e. The series \sum x_n is convergent by nth Term Test.

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thermometer is moved from inside a house out to the deck. Its temperature (in °F) t min after it has been moved is given by $T(t) = 34 + 40e^{-0.98t}$ (a) What is the temperature inside the house? °F (b) How fast is the reading on the thermometer changing 1 min after it has been taken out of the house? (Round your answer to one decimal place.) °F/min (c) What is the outdoor temperature? Hint: Evaluate $\lim_{t \to \infty} T(t)$. °F

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