Numerade

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Determine whether the following function is a polynomial function. If the function is a polynomial function, state its degree. If it is not, tell why not. Write the polynomial in standard form. Then identify the leading term and the constant term. $$g(x) = \frac{1-x^3}{4}$$ Determine whether g(x) is a polynomial or not. Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. It is a polynomial of degree (Type an integer or a fraction.) B. It is not a polynomial because the variable x is raised to the (Type an integer or a fraction.) power, which is not a nonnegative integer. C. It is not a polynomial because the function is the ratio of two distinct polynomials, and the polynomial in the denominator is of positive degree.

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Audre Lorde (Reading 4, "The Master's Tools Will Never Dismantle the Master's House") gives the example of the white woman who hires another woman who is poor and/or of color to clean her house while she attends a conference on feminist theory in order to demonstrate Question 5 options: a) the importance of looking past racial and class-based divisions between women. b) the possibilities for cross-racial and cross-class feminist solidarity. c) the hypocrisy of white feminists in perpetuating the exploitation of women who are poor and/or of color. d) how difficult it is for women in the academy to attend to domestic responsibilities.

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There are 4 questions - make sure to answer all of them! Make sure to write a sentence stating whether or not the research hypothesis was supported. For ALL questions, set your significance level at p = .05. This assignment is worth 10 points toward your final grade. Good luck. 1) We ran an experiment to test the effects of profanity use on perceptions of source likeability. We predicted that speakers who used curse words in a persuasive message would receive lower ratings of likeability than speakers who did not use curse words. Likeability was measured using a 7-point Likert-type scale. After hearing the message, we sorted likeability scores based on the two conditions. Was our hypothesis correct? (3 Points) Likeability Scores (1-7) Non-Profane Condition Profane Condition 1.73 3.89 3.24 4.01 1.39 1.58 4.91 2.77 5.20 4.59 4.01 7.00 4.00 3.17 3.67 2.32 3.34 6.99 3.02 3.61 2.19 4.20 5.08 6.44 6.97 5.12 6.12 5.40 4.55 3.47 4.87

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Reactions that are both catabolic and anabolic are amphibolic. Question 59 options: True False

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As a final result of renin secretion, blood pressure and blood volume 1) decrease 2) increase 3) do not change in response to renin secretion

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Consider the electric field \vec{E} = \vec{E_0}exp(i\vec{k}\vec{r} - i\omega t), where \vec{E_0}, \vec{k}, and \omega are constants. Calculate \nabla \cdot \vec{E}, [\nabla \times \vec{E}], \Delta \vec{E}, and \frac{\partial \vec{E}}{\partial t}

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Find the volume of the solid obtained by rotating the region bounded by $y = 9x^2$, $x = 1$, and $y = 0$, about the $x$-axis. $V = $

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A function $f(x)$ is said to have a removable discontinuity at $x = c$ if both of the following conditions hold: 1. $f$ is either not defined or not continuous at $x = c$. 2. $f(c)$ could either be defined or redefined so that the new function is continuous at $x = c$. Show that $$f(x) = \begin{cases} x^2 + 6x + 11, & x < -3, \\ 1, & x = -3, \\ -x^2 - 6x - 7, & x > -3. \end{cases}$$ has a removable discontinuity at $x = -3$ by verifying both 1 and 2 from the definition above. 1. $f(-3)$ is choose 2. The function $f$ would be continuous at $x = -3$ if we defined $f(-3) = $

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1. Consider this circuit and corresponding plot of the inductor current: t=0 i(t) 24 V mA 160 i(t). (27.725,160) 120 0 40 80 120 160 t, ms Determine the values of L, R, and R, : L = H,R,= Q and R,= 9. Hint: Use the plot to determine values of D, E, F and a such that the inductor current can be represented as D for t<0 E+F e-at for t0

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A single deep groove ball bearing (which experiences normal operation and vibration) is subjected to an axial load of 7.1 kN and a radial load of 4 kN. Calculate the equivalent static load, $P_o$, for the bearing. Give your answer in kN.

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inmaculada z.