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jason hernandez

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in the two numbers second number is reduced by reducing the number of large numbers to 20. five numbers fall from the smallest number of doubles , so what are the two numbers ?

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The two steps in the process to determine if a tax benefit can be recognized are (in order):

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Second Derivatives of Vectors 1. ∇ × (∇f) = 0 $$\frac{\partial}{\partial x} \frac{\partial f}{\partial y} - \frac{\partial}{\partial y} \frac{\partial f}{\partial x}$$ Let f(x, y, z) be a scalar field. First express ∇f in a Cartesian basis. (i.e. in terms of i, j, k) Now take ∇ × (∇f) and show that it is zero no matter what f is.

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CCompany the standard deviation for a portfolio of two risky investment) Mary Guillott recently graduated from Nichols State University and is anxious to begin investing her meager savings as a way of applaying what she has learned in business school. Specidically, she is evaluating an investement in aportfolio comprised of two firm's common stock. She has collected the following information about the common stock of firm A and B. A. If Mary invest had her money in each of the two common stocks, what is the portfolio's expected rate of return and standad deviation in portfolio return B. Answer part a where the correlation between the two common stockinvestments is equal to Zero. C. Answer part a where the correlation between between the two common stock investement is equal to +1, D. Answer part a where the correlation between the two common stock investement is equal to-1. E. Using your responses to question a -d , describe the realtionship between the correlation and the risk ND RETURN OF THE

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ionic chemical equation of lead (II) acetate and copper (II) sulfate

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Which social characteristic currently has the strongest influence on health in the United States? Group of answer choices A. Race B. Socioeconomic status C. Age D. Gender

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To find the range, we find the set of blank which make the function true

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Consider the following equation. $36^x + 6^1 + 2x = 60$ To solve this equation we will first combine all

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Three distinguishable particles are to be distributed among nondegenerate energy levels 0, 2, 3, and 4 such that the total energy of the system is U = 5. a) How many macrostates does this assembly have? b) Evaluate for each of the macrostates and calculate. c) Calculate the average occupation numbers of the five particles in every energy state. d) What is the sum of the average occupation numbers?

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For the circuit shown below: (a) Determine the maximum value of energy on each capacitor. (b) Determine the maximum value of the energy consumed by the 20 $\Omega$ resistor. Explain why this value is less than the sum of the maximum energy on each capacitor. 4$\Omega$ t=0 t=0 20 $\Omega$ t=0 t=0 + 10 V + 6$\Omega$ v1 5 $\mu$F + v2 20 $\mu$F 2$\Omega$ 2A

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