Chapter 6: Problem 12
Identify the major components of a computer, and briefly explain the function or the role of each component.
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Chapter 6: Problem 12
Identify the major components of a computer, and briefly explain the function or the role of each component.
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Express the kinetic energy \(\frac{1}{2}(\mathrm{mass})(\mathrm{speed})^{2}\) of car with a mass of \(1200 \mathrm{~kg}\) and moving at speed \(100 \mathrm{~km} / \mathrm{h}\) using SI, \(\mathrm{BG}\), and U.S. Customary unit Show the conversion steps.
Convert the atmospheric pressure in the given un requested units. Show all the conversion step \(14.7 \mathrm{lb}_{\mathrm{f}} / \mathrm{in}^{2}\) to \(\mathrm{lb}_{\mathrm{f}} / \mathrm{ft}^{2}\), (b) \(14.7 \mathrm{lb}_{\mathrm{f}} / \mathrm{in}^{2}\) to \(\mathrm{Pa}\), (c) \(\mathrm{Ib}_{\mathrm{f}} / \mathrm{in}^{2}\) to \(\mathrm{kPa}\), (d) \(14.7 \mathrm{lb}_{\mathrm{f}} / \mathrm{in}^{2}\) to bar \((1 \mathrm{bar}=100\)
Fins, or extended surfaces, commonly are used in a variety of engineering applications to enhance cooling. Common examples include a motorcycle engine head, a lawn mower engine head, heat sinks used in electronic equipment, and finned tube heat exchangers in room heating and cooling applications. For long fins, the temperature distribution along the fin is given by the exponential relationship: $$ A cross-sectional area of the fin (m2 ) k thermal conductivity of the fin material x distance from the base of the fin (m) What is the appropriate unit for k if the preceding equation is to be homogeneous in units? Show all steps of your work. T-T_{\text {ambient }}=\left(T_{\text {hase }}-T_{\text {ambient }}\right) e^{-m u x} $$ where $$ \begin{aligned} T &=\text { temperature }(\mathrm{K}) \\ m &=\sqrt{\frac{b p}{k A}} \\ b &=\text { the heat transfer coefficient }\left(\mathrm{W} / \mathrm{m}^{2} \cdot \mathrm{K}\right) \\ p &=\text { perimeter of the fin }(\mathrm{m}) \end{aligned} $$
A car has a mass of \(1500 \mathrm{~kg}\). Express the mass and th weight of the car using BG and U.S. Customary unit: Show the conversion steps.
A cantilever beam shown in the accompanying figure is used to support a load acting on a balcony. The deflection of the centerline of the beam is given by the following equation: $$ y=\frac{-w x^{2}}{24 E I}\left(x^{2}-4 L x+6 L^{2}\right) $$ where $$ \begin{aligned} y &=\text { deflection at a given } x \text { location, }(\mathrm{m}) \\ w &=\text { distributed load } \\ E &=\text { modulus of elasticity }\left(\mathrm{N} / \mathrm{m}^{2}\right) \\\ I &=\text { second moment of area }\left(\mathrm{m}^{4}\right) \\ x &=\text { distance from the support as shown }(\mathrm{m}) \\ L &=\text { length of the beam }(\mathrm{m}) \end{aligned} $$ What is the appropriate unit for \(w\), if the preceding equation is to be homogeneous in units? Show all steps of your work.
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