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Keith_Richards [23]
3 years ago
8

Nitroglycerine decomposes violently according to the unbalanced chemical equation below. How many total moles of gases are produ

ced from the decomposition of 1.00 mol C3H5(NO3)3?C3H5(NO3)3 --> CO2(g) + N2(g) + H2O(g) + O2(g)
4.00 mol
6.50 mol
7.25 mol
16.5 mol
29.0 mol
Physics
1 answer:
Sedaia [141]3 years ago
4 0

<u>Answer:</u> The total number of moles of gases produced are 7.25 moles.

<u>Explanation:</u>

The chemical reaction for the decomposition of C_3H_5(NO_3)_3 follows the equation:

4C_3H_5(NO_3)_3\rightarrow 12CO_2(g)+6N_2(g)+10H_2O(g)+O_2(g)

We are given:

Moles of C_3H_5(NO_3)_3 = 1.00 mol

  • <u>For carbon dioxide:</u>

By Stoichiometry of the reaction:

4 moles of C_3H_5(NO_3)_3 is producing 12 moles of carbon dioxide.

So, 1 mole of C_3H_5(NO_3)_3 will produce = \frac{12}{4}\times 1=3mol of carbon dioxide.

Moles of carbon dioxide produced = 3 moles

  • <u>For nitrogen:</u>

By Stoichiometry of the reaction:

4 moles of C_3H_5(NO_3)_3 is producing 6 moles of nitrogen.

So, 1 mole of C_3H_5(NO_3)_3 will produce = \frac{6}{4}\times 1=1.5mol of nitrogen.

Moles of nitrogen produced = 1.5 moles

  • <u>For water:</u>

By Stoichiometry of the reaction:

4 moles of C_3H_5(NO_3)_3 is producing 10 moles of water.

So, 1 mole of C_3H_5(NO_3)_3 will produce = \frac{12}{10}\times 1=2.5mol of water.

Moles of water produced = 2.5 moles

  • <u>For oxygen:</u>

By Stoichiometry of the reaction:

4 moles of C_3H_5(NO_3)_3 is producing 1 moles of oxygen.

So, 1 mole of C_3H_5(NO_3)_3 will produce = \frac{1}{4}\times 1=0.25mol of oxygen.

Moles of oxygen produced = 0.25 moles

Total number of moles of the gases produced are = 3 + 1.5 + 2.5 + 0.25 = 7.25 moles.

Hence, the total number of moles of gases produced are 7.25 moles.

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Answer:

At t = 4.2 s

Angular velocity: 6. 17 rad /s

The number of revolutions: 2.06

Explanation:

First, we consider all the forces acting on the pulley.

There is only one force acting on the pulley, and that is due to the 1.5 kg mass attached to it.

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\tau=Fd=mg\cdot R

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Now we also know that the torque is related to angular acceleration α by

\tau=I\alpha

therefore, equating this to the above equation gives

mg\cdot R=I\alpha

solving for alpha gives

\alpha=\frac{mgR}{I}

Now putting in m = 1.5 kg, g = 9.8 m/s^2, R = 20 cm = 0.20 m, and I = 2 kg m^2 gives

\alpha=\frac{1.5\cdot9.8\cdot0.20}{2}\boxed{\alpha=1.47s^{-2}}

Now that we have the value of the angular acceleration in hand, we can use the kinematics equations for the rotational motion to find the angular velocity and the number of revolutions at t = 4.2 s.

The first kinematic equation we use is

\theta=\theta_0+\omega_0t+\frac{1}{2}\alpha t^2

since the pulley starts from rest ω0 = 0 and theta = 0; therefore, we have

\theta=\frac{1}{2}\alpha t^2

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\boxed{\theta=12.97}

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To find out we just divide by 2 pi:

\#\text{rev}=\frac{\theta}{2\pi}=\frac{12.97}{2\pi}\boxed{\#\text{rev}=2.06}

Or about 2 revolutions.

Now to find the angular velocity at t = 4.2 s, we use another rotational kinematics equation:

\omega^2=w^2_0+2\alpha(\Delta\theta)_{}

Since the pulley starts from rest, ω0 = 0. The change in angle Δθ we calculated above is 12.97. The value of alpha we already know to be 1.47; therefore, the above becomes:

\omega^2=0+2(1.47)(12.97)w^2=38.12\boxed{\omega=6.17.}

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To summerise:

at t = 4.2 s

Angular velocity: 6. 17 rad /s

The number of revolutions: 2.06

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