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marshall27 [118]
2 years ago
8

Beam design what is the maximum code-allowable floor beam deflection under the given live load?

Physics
1 answer:
Irina18 [472]2 years ago
5 0

According to I.S. standards, the maximum deflection should typically not be greater than 1/325 of the span.

<h3>What is Beam deflection?</h3>

A beam is a long segment of a body that can support a weight while defying bending. Beam deflection is the term for the movement of a beam when a force is applied to it in a certain direction.

The beam has the ability to be bent or shifted from its initial position. The deflection is represented by this distance along each member point.

The amount of displacement that a certain structural member may experience with the aid of a sizable amount of load is known as deflection. It may also be known as the angle or the separation. The slope of the deflected form of the body under a load directly influences the distance of deflection of a member under that force.

To know more about Beam deflection:

brainly.com/question/15741463

#SPJ4

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Based on the data collected, explain why a launch angle of 30 degrees (HIGH HORIZONTAL VELOCITY &amp; SMALL TIME OF FLIGHT) will
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Answer:

Explanation:

The horizontal distance traveled by the projectile is given by the formula

R=\frac{u^{2}Sin2\theta }{g}

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T = \frac{2u Sin\theta }{g}

Case I: when the launch angle is 30°

So, R_{1}=\frac{u^{2}Sin60 }{g}

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T_{1} = \frac{2u Sin30 }{g}=\frac{u}{g}

Case II: when the launch angle is 60°

R_{2}=\frac{u^{2}Sin120}{g}

R_{2}=\frac{0.866u^{2}}{g}

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A merry go round exerts a force of 1000 N on a rider on the
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The radius of the circle made by the person on the merry go round is 74.55 meters

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The weight of the person = 750 N

The radius of the circle made by the person on the merry go round = r

We have;

F_c = \dfrac{m \cdot v^2}{r} = m \cdot \omega ^2 \cdot r

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v = The velocity of the person

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r = The radius of the circle made by the person on the merry go round

ω = Angular velocity = 2·π/15 rad/s

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The mass of the person = The weight/(The acceleration due to gravity, g)

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By substituting the calculated and known values into the equation for  the centripetal force, we have;

F_c = m × ω² × r

1000 = 76.45 × (2·π/15)² × r

r = 1000/(76.45 × (2·π/15)²) = 74.55 m

The radius of the circle made by the person on the merry go round = r = 74.55 m.

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