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Ierofanga [76]
3 years ago
8

What are the reactant(s) and product(s) of this reaction? Write down the equation, in words, for the formation of rust.

Physics
1 answer:
Nostrana [21]3 years ago
6 0

A fabric store sells two types of ribbon.<span> One customer buys </span>3 rolls<span> of the lace ribbon and </span>2 rolls<span> of the satin ribbon and has a total of </span>120 yards<span> of ribbon.</span><span> Another customer buys </span>2 rolls<span> of the lace ribbon and </span>4 rolls<span> of the satin ribbon and has a total of </span>160 yards<span> of ribbon.</span>

How many yards are on one roll of lace ribbon and one roll of satin ribbon?

<span><span>There are </span>20 yards<span> on one roll of lace ribbon and there are </span>30 yards<span> on one roll of satin ribbon.</span>
<span>There are </span>30 yards<span> on one roll of lace ribbon and there are </span>20 yards<span> on one roll of satin ribbon.</span>
<span>There are </span>40 yards<span> on one roll of lace ribbon and there are </span>10 yards<span> on one roll of satin ribbon.</span>
<span>There are </span>10 yards<span> on one roll of lace ribbon and there are </span>40 yards<span> on one roll of satin ribbon.</span></span>
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a uniform beam of length l and mass mb is supported by two pillars located l/3 from either end, as shown in the figure. a duck o
Cloud [144]

When the system is in equilibrium, the sum of the moment about a point is

zero.

Force \ shown  \ by \  the  \ scale \  under \  the \  right  \ pillar \ is \ F = \dfrac{(m_B - 2 \cdot m_D) \cdot g}{2}

Reasons:

Length of the beam = l

Mass of the beam = m_B

Location \ of \  the \  two \  pillars = \dfrac{l}{3}  \  from  \  either  \  end

Mass of the duck = m_D

Required:

Force shown by the scale under the right pillar.

Solution:

The location of the duck = On the left end of the beam

When the system is in equilibrium, we have; ∑M = 0

Taking moment about the left pillar, we get;

Clockwise moment = m_D \times g \times  \dfrac{l}{3} + F \times \dfrac{l}{3}

Anticlockwise moment = m_B \times g \times  \dfrac{l}{6}

At equilibrium, clockwise moment = Anticlockwise moment

Therefore;

m_D \times g \times  \dfrac{l}{3} + F \times \dfrac{l}{3} = m_B \times g \times  \dfrac{l}{6}

F \times \dfrac{l}{3} = m_B \times g \times  \dfrac{l}{6} - m_D \times g \times  \dfrac{l}{3}

F = \dfrac{m_B \times g \times  \dfrac{l}{6} - m_D \times g \times  \dfrac{l}{3}}{\dfrac{l}{3} }  = \dfrac{(m_B - 2 \cdot m_D) \cdot g}{2}

Force \ shown  \ by \  the  \ scale \  under \  the \  right  \ pillar, \  F = \dfrac{(m_B - 2 \cdot m_D) \cdot g}{2}

Learn more here:

brainly.com/question/12227548

brainly.com/question/14778371

7 0
3 years ago
Does air defy gravity?
Andreyy89

Answer:

If you were to inject air into space what would have happen?

Explanation:

In order for air to defy gravity, it would require atmospheric pressure. But air dosen't defy gravity unless it has the support of atmospheric pressure.

6 0
3 years ago
Help i hope this actually works
KIM [24]

Answer:

it does tbh.

Explanation:

6 0
3 years ago
A flywheel in the form of a uniformly thick disk of radius 1.33 m1.33 m has a mass of 70.6 kg70.6 kg and spins counterclockwise
ladessa [460]

Answer:

The constant torque required to stop the disk is 8.6 N-m in clockwise direction .

Explanation:

Let counterclockwise be positive direction and clockwise be negative direction .

Given

Radius of disk , r = 1.33 m

Mass of disc , m = 70.6 kg

Initial angular velocity , \omega_i =217 rpm

Final angular velocity , \omega_f =0\, rpm

Time taken to stop , t = 2.75 min

Let \alpha  be the angular acceleration

We know

\omega _f=\omega _i+\alpha t

=>0=217+2.75\alpha =>\alpha = -78.9\frac{rev}{min^{2}}

=>\alpha =-\frac{78.9\times 2\pi}{60\times 60}\frac{rad}{s^{2}}=-0.138 \frac{rad}{s^{2}}

Torque required to stop is given by

\tau =I\alpha

where  moment of inertia , I=\frac{mr^{2}}{2}=\frac{70.6\times 1.33^{2}}{2}kg.m^{2}=62.5 kg.m^{2}

=>\therefore \tau =-0.138\times 62.5\, N.m=-8.6\, N.m

Thus the constant torque required to stop the disk is 8.6 N-m in clockwise direction .

3 0
3 years ago
A 55 kilogram person jumps off a cliff and hits the water 5.8 seconds later, how high is the cliff above the water?
ElenaW [278]
R=ut+gt^2/2
r- displacement (height to find)
u - initial speed (zero)
t - time taken

r=0*5.8 + 10*5.8^2 /2 = 168.2 meters
8 0
3 years ago
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