Numerade

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find the length of the curve defined by y=5x^((3)/(2))-9 from x=5 to x=8

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QUESTION 9 As shown in the figure, a sonar array is towed behind a towing boat. The drag force of the sonar array is to be studied in a water tunnel at a scale model (model 1/4 the size of the prototype). The drag force (D) is assumed to be a function of the speed of the ship (V), the density and viscosity of the fluid ($\rho$, $\mu$), and the diameter of the sonar array (d). (1) Give the dimensional analysis to the problems using the variables listed. (2) If the prototype towing speed is 3 m/s, determine the water velocity in the tunnel for the model tests. (3) If the model tests of part (a) produced a model drag of 900 N, determine the drag expected on the prototype. Fig. 5 Towing sonar

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12. Find the approximate equation of the line tangent to the graph of $ y=x \csc x $ at $ x=\frac{\pi}{6} $.

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One of the advantages of speaking from a manuscript is that it frees a speaker from the need to establish eye contact with the audience. True False Question 26 (Mandatory) (1 point) You should include your specific purpose statement with your preparation outline. True False

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Question 5 (2 points) Listen Freud emphasized the influences of ________ on later development. Brain Maturation Motivation Fixation None of the Above Previous Page Next Page Page 5 of 10

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Which of the following is a disadvantage of using decision trees? Choose one O Prone to overfitting O Requires feature scaling O Limited to binary classification O Inefficient for large datasets

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when you lower into the squat, keep your back straight, as though a rod is holding all the vertebral bodies in place and in line. which is more descriptive of this position of the trunk?

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Solve the formula for $d$\\ $\frac{7d + d}{d} = 11$

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3. You can transform circle Y to circle y' by translating it and then performing a dilation centered at Y'. Find the translation rule and the scale factor of the dilation. 104 Y 0 6 2 10 10 Simplify the scale factor and write it as a proper fraction, improper fraction, or whole number. Translation $(x, y) \rightarrow ( Scale factor:

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Find the given limit.\\ $\lim_{x \to \infty} \frac{\ln(1 + 2e^{-x})}{\ln(1 + e^{-x})}$

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joshua a.