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ryan contreras

ryan c.

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The measure of an angle is 92.76ËŤdeg. Find this measure in radians and revolutions.

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c. Is the number of free-throw attempts before the first shot is missed a discrete random variable, continuous random variable, or not a random variable? A. It is a continuous random variable. B. It is a discrete random variable. C. It is not a random variable.

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In a reversible chemical reaction, the equilibrium constant (K) is expressed as: A. Ratio of the concentration of reactants to the concentration of products B. Ratio of the concentration of products to the concentration of reactants C. Sum of the concentration of products and reactants D. Difference between the concentration of products and reactants

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We did not find results for: "You’re from a different culture,” Mary Christine said to Salma. “So of course you think of yourself differently than how I think of myself.” Mary Christine and Salma were taking the same psychology class. They had been friends since freshman year, when they had randomly been assigned to be roommates in the dorms. Since then, they had pledged the same sorority and had continued to live together, sharing an apartment off campus. On paper, they were very different. Mary Christine came from what she called “old money” and could trace her ancestry back to the Mayflower. Salma’s maternal grandparents had immigrated from New Delhi, India, when her mom was just 4 years old. Her father had immigrated when he was 21, coming to the United States to work on his Ph.D. in philosophy. Mary Christine and Salma had been discussing Chapter 13 of their textbook. They were now focused on the idea of self-esteem. Is Mary Christine right? Salma wondered. Does the fact that I am from a different culture mean that my self-esteem differs from hers? In the chapter, the authors noted that some cultures are more collectivist than others. India is more collectivist than the U.S. But I am Indian and American, so how do those two cultures affect how I value myself? “I’m not sure you’re right,” she told Mary Christine. “I was raised here. If I’d been raised in New Delhi, would I see myself differently?” “Well, since we can’t manipulate those variables, we can’t experiment."

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Results for this submission Entered [([sin(x^2)]^2)*[12*(x^7)*cos(x^2)-3*(x^5)*sin(x^2)+12* (x^2)*cos(x^2)+2*sin(x^2)]]/([(x^5)+1]^(3/2)) Answer Preview \frac{\sin^2 \left(x^2\right) \left(12x^7 \cos \left(x^2\right) - 3x^5 \sin \left(x^2\right) + 12x^2 \cos \left(x^2\right) + 2 \sin \left(x^2\right)\right)}{\left(x^5 + 1\right)^{\frac{3}{2}}} Result Message This answer is incorrect equivalent to the one you just submitted. The answer above is NOT correct. Find $f'$, given $f(x) = \frac{x \sin^3 \left(x^2\right)}{\sqrt{x^5 + 1}}$ f'(x)=(sin^2(x^2))*(12x^7cos(x^2)-3x^5sin(x^2)+12x^2cos(x^2)+2sin(x^2))/(x^5+1)^(3/2)

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You must have a ________ for every variable you intend to use in a program. O variable definition O literal value O purpose O memory space O None of these

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Question 6 Which of the following best defines balance of trade? 2.5 pts The ability to specialize in the production of a specific product and trade it, for other needed products. The ability to produce a certain product more efficiently than any other nation. The total flow of money into the country minus the total flow of money out of the country over some period of time. The total value of a nation's exports minus the total value of its imports over some period of time.

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Suppose that you are asked to forecast future stock prices for Tesla, so you proceed to collect all available information. The day you announce your forecast, Toyota announce a brand-new plan to merge and reshape the structure of the electric carts industry. Would your forecast still be considered optimal? Discuss.

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\begin{equation*} \frac{dx}{dt} = \begin{bmatrix} -11 & 6\\ -9 & 4 \end{bmatrix} x \end{equation*} with the initial value \begin{equation*} x(0) = \begin{bmatrix} -13\\ -17 \end{bmatrix} \end{equation*} \begin{equation*} x(t) = \begin{bmatrix} \\\\ \end{bmatrix} \end{equation*}

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6.34 Any residual property $\theta$ is defined to be $\theta^{res}(T, P) = \theta(T, P) - \theta^{IG}(T, P)$ where IG denotes the same property in the ideal gas state. Such a quantity is also referred to as a departure function. a. Develop general expressions for $dH^{res}$, $dU^{res}$, $dS^{res}$, and $dG^{res}$ with temperature and pressure as the independent variables. b. Recognizing that as $P \to 0$ all fluids become ideal gases, so that their residual properties are zero, de- velop explicit expressions for the residual proper- ties $H^{res}$, $U^{res}$, $S^{res}$, and $G^{res}$ as functions of tem- perature and pressure for the van der Waals equa- tion of state. c. Repeat part (a) for the Peng-Robinson equation of state. d. Repeat part (a) for the Redlich-Kwong equation of state.

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