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madeline rosales

madeline r.

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Which of the following is an uncertainty that might remain after a customer physically selects a product, pays cash, and leaves the store with that product? Multiple Choice Payment of amounts purchased on credit by the customer The right of return by the customer A warranty promised by the seller All of these answer choices describe uncertainties that may remain.

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\( x \cdot 3 x \cdot z=18 \Rightarrow z=\frac{2}{x^{2}} \)

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A cooperative education intern works from 1:30 pm to 5 pm on Mondays, Wednesdays and Fridays ad from 10 am to 2:30 pm with no lunch hour on Tuesdays and Thursdays. He earns $7.15 an hour on this job. In addition, he has a Saturday job paying $8.40 an hour at which he works from 9 am to 3pm wiht a half hour off for lunch. The gross amount that the studen earns each week is , MOST nearly,

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7. Select the point on the number line that most closely matches the number. \[ -1 \frac{7}{8} \] A B C D E F G

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the nurse is admitting a 58 year old client with COPD to the hospital during the admission assessment the nurse questions the patient he was previously immunized for a pneumococcal pneumonia he replied he received the vaccine 6 years ago

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If the average time between customers is eight minutes, what is the hourly rate?

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Consider the following g(x) = 6x^2 - 90x - 13; g(x) = 443 With the function indicate whether an input or output value is given g(x) = 443 is an output value Calculate the corresponding output or input value. (Round your answers to three decimal places where appropriate. Enter your answers as a comma-separated list. Note: Even though the question may be completed without the use of technology, the authors intend for you to complete the activity using the technology you will be using in the remainder of the course so that you become familiar with the basic functions of that technology)

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Find a possible formula for the power function represented by the data in the table below. \begin{tabular}{|c|c|c|c|c|} \hline $x$ & $-6$ & $-2$ & $3$ & $4$ \\ \hline $g(x)$ & $\frac{216}{17}$ & $\frac{8}{17}$ & $-\frac{27}{17}$ & $-\frac{64}{17}$ \\ \hline \end{tabular} $g(x) = $

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Line m passes through points (8,8) and (3,15). Line n is parallel to line m. What is the slope of line n? Simplify your answer and write it as a proper fraction, improper fraction, or integer.

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Problem 1. A uniform bar is subjected to uniform axial load along its length. The bar is fixed at the left end ($u_1 = 0$) but there is a gap of g between the support and the right end before the load is applied as shown in figure below. Using 4 equal length elements and assuming that the applied load q is large enough to close the gap ($u_5 = 0$), determine: a) Axial deformation at each node, b) Normal stress in each element, c) Support reactions at each end, and d) Axial force in each element. Use the following numerical values: $L = 1000$ mm; $g = 0.25$mm; $E = 200$ GPa; $A = 200$ mm$^2$; $q = 200$ N/mm Feel free to use \"Beam Axial Deflection.nb\" as your base Mathematica code. Attach your detailed code if you do this problem in Mathematica.

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