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The mean length of time per week that students at a certain school spend on their homework is 24.3 hours with a standard deviation of 1.4 hours. Assuming the distribution of study times is normal, what percent of students study between 22.9 and 25.7 hours? 99.7% 95% 68% 50%

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regression equation is $Y=30+2.59X$, the sample size is 14, and the standard error of the slope is 0.97. What is the test statistic to test whether the slope positive? Assume a level of significance of 0.01.

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What is a good definition of the heart according to the book Grays Anatomy?

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An 66-kg jogger is heading due east at a speed of 1.3 m/s. A 64-kg jogger is heading 40º north of east

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Differentiate the function.\ y = \frac{3}{\pi} + \frac{8}{x^2 + 7}

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C:\Python\python.exe C:/Users/mk_hu/OneDrive/Desktop/ProjectsCCGC/FinalQuestion/Lab7Example.py a) Type 'add' to register a student with unique student ID b) Type 'display' to display all registered students and their programs c) Type 'search' to search student from the registration list d) Type 'withdraw' to withdraw student from the registration list e) Type 'end' to end application Now, enter your option:

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Q4. Obtain the rms value of the current waveform shown in Figure 4. i(t) (A) 10t^2 10 0 1 2 3 4 5 Figure 4 Q5. The sinusoidal voltage v(t) = 100 cos(wt) V is applied to an electrical load having an impedance of Z = 10 + j10Ω. Calculate the RMS value of the current drawn by the load.

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(40 points) Consider flow of a liquid layer with thickness B down a vertical flat plate of length L and width W. This vertical flat plate heats up fluid at heat flux $q_1$ and moves with velocity $V_1$ in the flow direction. The flow is Newtonian, steady state, fully developed and laminar. The liquid enters vertical plate at temperature $T_1$ and exchange heat with surrounding air at temperature $T_0$ with heat transfer coefficient $h_0$. The liquid is incompressible with constant conductivity, heat capacity, density and viscosity. a) Write momentum and energy balance equations and boundary conditions. b) Find an expression for velocity distribution in flow direction and average and maximum velocity.

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QUESTION 2 A 27 mm diameter shaft transmits a power of 58 kW while rotating at a speed of 1,129 rev/min. Find the maximum allowable shear stress

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Given that $f(\varepsilon) = (e^{(\varepsilon-\mu)/\tau} + \alpha)^{-1}$. What is the value of $\alpha$ for Maxwell-Boltzmann, Fermi-Dirac, and Bose-Einstein statistics.

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