Numerade

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9. The formula for the volume of a sphere is V = $\frac{4}{3}\pi r^3$. Solve for $\pi$. A. $\pi = \frac{3r^3}{4V}$ B. $\pi = \frac{4V}{3r^3}$ C. $\pi = \frac{4V}{3r^2}$ D. $\pi = \frac{3V}{4r^3}$

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The nurse is digitally removing a fecal impaction for a client. The nurse should stop the procedure and take corrective action if which client reaction is noted? A Temperature increases from 98.8° to 99.0° F (37.1° to 37.2° C). B Blood pressure increases from 110/84 to 118/88 mm/Hg. C Respiratory rate increases from 16 to 24 breaths/min. D Pulse rate decreases from 78 to 52 beats/min.

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A polystrene material has a resistivity to the impurity (pi) of 2.5*10^-5 ohm m, to the plastic deformation (pd) of 3.5*10^-6 ohm m and a total (pt) of 4.0*10^-5 ohm m. Calculate its total resistivity (ohm mm) at 1173 \Kappa . 2.0*10^-5 1.2*10^-5 1.2*10^-2 3.5*10^-6

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Question 5 (Mandatory) (1 point) What does MMOG stand for? Mighty Morphin Orphan Gangsters Massive Multiverse Overpowers Galaxy Money-Making Online Game Massive Multiplayer Online Game

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Consider the expressions Z b a f(t) dt and Z f(t) dt. (a) What does each mean?

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The following information is given for mercury at 1 atm: boiling point = 356.60 $^\circ$C $\Delta H_{vap}$(356.60 $^\circ$C) = 295.6 J/g melting point = -38.90 $^\circ$C $\Delta H_{fus}$(-38.90 $^\circ$C) = 11.60 J/g specific heat gas = 0.1040 J/g$^\circ$C specific heat liquid = 0.1390 J/g$^\circ$C A 20.60 g sample of liquid mercury is initially at 232.00 $^\circ$C. If the sample is heated at constant pressure (P = 1 atm), ______ kJ of energy are needed to raise the temperature of the sample to 375.00 $^\circ$C.

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The audit team assigned to the audit of accounts receivable has noted from prior audit experience that the majority of clients pay their bills on time and in the correct amount. One of the audit team has also noted that the cooperative has hundreds of thousands of customers. Based on this information, what might be a prudent approach to substantive testing by Daisy CPAS?

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Calculate the number of ways of arranging 10 molecules in a lattice of 100 positions.

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QUESTION 2: You are driving at a constant speed of 40 m/s, when you see an obstacle ahead. After delay of 0.5 s you hit the brake from acceleration of (-4.0 m/s$^2$). After 2 s you hit break handle for (-8.0 m/s$^2$)until you stop. Calculate the total distance to stop from the time you saw the obstacle? QUESTION 3. A moose runs towards you at a constant speed 8.0 m/s. Starting from rest, you accelerate (constant) your car. What is the minimum acceleration needed to beat the moose to the car?

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#3 A 50 cm x 30 cm x 20 cm block weighing 150 N is to be moved at a constant velocity of 0.8 m/s on an inclined surface. If a 0.4 mm thick oil film with a dynamic viscosity of 0.012 Pa.s is applied between the block and inclined surface, the determine the force \textit{F} needed to move the block at that velocity.

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carlos p.