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Firlakuza [10]
4 years ago
9

What is the deflection equation for a simply supported beam with a uniformly distributed load?

Engineering
1 answer:
Bingel [31]4 years ago
5 0

Answer:

\Delta _{max}=\dfrac{5wL^4}{384EI}

Explanation:

Given that

Load is uniformly distributed load and beam is simply supported.

Ra + Rb= wL

Ra = Rb =wL / 2

Lets x is measured from left side,then the deflection of beam at any distance x is given as

\Delta _x=\dfrac{wx}{24EI}(L^3-2Lx^2+x^3)

The maximum deflection of beam will at   x = L/2 (mid point )

\Delta _{max}=\dfrac{w\times \dfrac{L}{2}}{24EI}(L^3-2L\times \left (\dfrac{L}{2}\right)^2+\left(\dfrac{L}{2}\right)^3)

\Delta _{max}=\dfrac{5wL^4}{384EI}

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Oil with a kinematic viscosity of 4 10 6 m2 /s fl ows through a smooth pipe 12 cm in diameter at 2.3 m/s. What velocity should w
Setler79 [48]

Answer:

Velocity of 5 cm diameter pipe is 1.38 m/s

Explanation:

Use following equation of Relation between the Reynolds numbers of both pipes

Re_{5} = Re_{12}

\sqrt{\frac{V_{5}XD_{5}  }{v_{5}}}= \sqrt{\frac{V_{12}XD_{12}  }{v_{12}}}

Re_{5} = Reynold number of water pipe

Re_{12} = Reynold number of oil pipe

V_{5} = Velocity of water 5 diameter pipe = ?

V_{12} = Velocity of oil 12 diameter pipe = 2.30

v_{5} = Kinetic Viscosity of water = 1 x 10^{-6} m^{2}/s

v_{12} = Kinetic Viscosity of oil =  4 x 10^{-6} m^{2}/s

D_{5} = Diameter of pipe used for water = 0.05 m

D_{12} = Diameter of pipe used for oil = 0.12 m

Use the formula

\sqrt{\frac{V_{5}XD_{5}  }{v_{5}}}= \sqrt{\frac{V_{12}XD_{12}  }{v_{12}}}

By Removing square rots on both sides

{\frac{V_{5}XD_{5}  }{v_{5}}}= {\frac{V_{12}XD_{12}  }{v_{12}}}

{V_{5}= {\frac{V_{12}XD_{12}  }{v_{12}XD_{5}\\}}xv_{5}

{V_{5}= [ (0.23 x 0.12m ) / (4 x 10^{-6} m^{2}/s) x 0.05 ] 1 x 10^{-6} m^{2}/s

{V_{5} = 1.38 m/s

4 0
4 years ago
The current in the wires of a circuit is 90 milliAmps. If the resistance of the circuit were doubled (with no change in voltage)
melomori [17]

Answer:

I = 45mA

Explanation:

Given

I = 90mA --- Current

Required

Determine the new current when resistance is doubled

Using V = IR

Initially, we have:

V = 90mA * R

When resistance is doubled and voltage remains unaltered, we have:

V = I* 2R

2R represents the new resistance and I represents the new current

Equate both values of V

90mA * R = I* 2R

Make I the subject

I = \frac{90mA * R}{2R}

I = \frac{90mA }{2}

I = 45mA

The new current is 45milliAmps

7 0
3 years ago
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