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Harlamova29_29 [7]
4 years ago
15

You are asked to design a cylindrical steel rod 50.0 cm long, with a circular cross section, that will conduct 170.0 J/s from a

furnace at 350.0 ∘C to a container of boiling water under 1 atmosphere.
Physics
1 answer:
zepelin [54]4 years ago
5 0

Answer:

You are asked to design a cylindrical steel rod 50.0 cm long, with a circular cross section, that will conduct 170.0 J/s from a furnace at 350.0 ∘C to a container of boiling water under 1 atmosphere.

Explanation:

Given Values:

L = 50 cm = 0.5 m

H = 170 j/s

To find the diameter of the rod, we have to find the area of the rod using the following formula.

Here Tc = 100.0° C

        k  = 50.2

       H = k × A × \frac{[T_{H -}T_{C} ] }{L}

Solving for A

       A  =  \frac{H * L }{k * [ T_{H}- T_{C} ] }

       A  = \frac{170 * 0.5}{50.2 * [ 350 - 100 ]}

       A  = \frac{85}{12550} = 6.77 ×10^{-3} m²

Now Area of cylinder is :

     A =  \frac{\pi }{4} d²

solving for d:

    d =  \sqrt{\frac{4 * 0.00677 }{\pi } }

    d  = 9.28 cm

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Answer:

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Answer:

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A mass is attached to the end of a spring and set into oscillation on a horizontal frictionless surface by releasing it from a c
Nataly_w [17]

The question is incomplete. The complete question is :

A mass is attached to the end of a spring and set into oscillation on a horizontal frictionless surface by releasing it from a compressed position. The record of time is started when the oscillating mass first passes through the equilibrium position, and the position of the mass at any time is described by x = (4.7 cm)sin[(7.9 rad/s)πt].

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(b) period of the motion

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Solution :

Given equation : x = (4.7 cm)sin[(7.9 rad/s)πt].

Comparing it with the general equation of simple harmonic motion,

 x = A sin (ωt + Φ)

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a). Therefore, frequency, $f=\frac{\omega}{2 \pi}$

                                             $=\frac{7.9 \pi}{2 \pi}$

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b). The period, $T=\frac{1}{f}$

                        $T=\frac{1}{3.95}

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c). Amplitude is A = 4.7 cm

d). We have,

    x = A sin (ωt + Φ)

    $x_t=4.7 \sin (7.9 \pi t)$

    $2.6 = 4.7 \sin (7.9 \pi t)$

     $\sin (7.9 \pi t) = \frac{26}{47}$

     $7.9 \pi t = \sin^{-1}\left(\frac{26}{47}\right)$

          Hence, t = 0.0236 seconds.

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Then, we use this to the equation below:
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4 years ago
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