What would happen if the secondary fuse in the aerial firework was too short?

Answers

Answer 1
Answer:

Answer:

It could possibly cause damage to the person lighting the firework and would quicken the ignition time.

Explanation:

The purpose of the longer fuse is so the person can run back in enough time to reach safety. Shortening that fuse can cause serious danger. The role of the fuse is to delay ignition.

Answer 2
Answer:

Final answer:

If the secondary fuse of an aerial firework is too short, the firework would explode prematurely, potentially presenting a danger to operators and spectators.

Explanation:

In the context of aerial fireworks, fuses are critical components that control the timing of explosions. If the secondary fuse in an aerial firework is too short, the firework would explode prematurely, potentially before it even leaves the ground or far below the intended altitude. The short fuse wouldn't provide the requisite delay, which is normally intended to allow the firework to reach its maximum altitude before exploding. This could pose safety risks to those operating the fireworks and the nearby spectators as well.

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Name the two sub-atomic particles in the nucleus of an aluminium atom.

Answers

The two sub-atomic particles present in the nucleus of an aluminum (Al) atom are: proton and neutrons.

Protons: Positively charged protons are present in the atom's nucleus. They have an approximate relative mass of 1 atomic mass unit (amu), a relative charge of 1, and a relative mass of 1.

Neutrons: The nucleus of an atom contains neutrons, which are neutral particles. They have a relative mass of roughly 1 atomic mass unit (amu) and no electric charge (their charge is zero).

The number of protons in an aluminum atom determines its atomic number, which is 13, and the number of neutrons can vary, resulting in various aluminum isotopes with various masses. Aluminum-27, which has a nucleus made up of 13 protons and 14 neutrons, is the most prevalent isotope of the metal.

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The sub-atomic particles inside the nucleus of atoms of any element are protons and neutrons. Protons have a positive charge and neutrons are neutral with no charge.

The chemical formula for emerald is Be3Al2(SiO3)6. An emerald can be described asa pure substance because it is a compound.
a pure substance because it is an element.
an impure substance because it is chemically combined.
an impure substance because it is a mixture.

Answers

Answer is: a pure substance because it is a compound.

Pure substance is made of only one type of atom or only one type of molecule, it has definite and constant composition with distinct chemical properties.

Emerald (beryl) is chemical compound (beryllium aluminium cyclosilicate) with the chemical formula Be₃Al₂(SiO₃)₆.  Pure beryl is colorless.

An emerald can be described as an impure substance because it is a mixture. Therefore, option D is correct.

The chemical formula for emerald is Be₃Al₂(SiO₃)₆, indicating that it is a compound composed of beryllium (Be), aluminum (Al), and silicon (Si) atoms bonded to oxygen (O) atoms.

However, emeralds can also contain impurities or trace elements such as chromium (Cr) or vanadium (V), which give them their characteristic green color.

These impurities or trace elements are present in small amounts and are incorporated into the crystal structure of the emerald.

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What would be the temperature of 0.6 moles of fluorine that occupy 15 L at 2,300 mmHg?

Answers

Answer: The temperature of 0.6 moles of fluorine that occupy 15 L at 2,300 mmHg is 920 K

Explanation:

According to ideal gas equation:

PV=nRT

P = pressure of gas = 2300 mm Hg = 3.02 atm  (760mmHg=1atm)

V = Volume of gas = 15 L

n = number of moles = 0.6

R = gas constant =0.0821Latm/Kmol

T =temperature = ?

T=(PV)/(nR)

T=(3.02atm* 15L)/(0.0821Latm/K mol* 0.6mol)=920K

Thus the temperature of 0.6 moles of fluorine that occupy 15 L at 2,300 mmHg is 920 K

When a nucleus of ^235 U undergoes fission, it breaks into two smaller, more tightly bound fragments.1) Calculate the binding energy per nucleon for ^235U? (Express with appropriate units)2) Calculate the binding energy per nucleon for the fission product ^137 Cs? (Express in appropriate units)

Answers

1) The binding energy per nucleon is 7.59 MeV/nucleon and 2) The binding energy per nucleon is  8.39 MeV/nucleon.

1) The binding energy per nucleon is as follows:

m_proton + m_neutron + m_electron - m_U

= 92*1.007276466812 + 92*5.4857990943e-4 + 143*1.008664916 - (235.0439299)

= 1.9151 u

= 931.494061 * 1.9151 MeV

= 1784 MeV

= 1784/235 = 7.59 MeV/nucleon

2) The binding energy per nucleon is as follows:

m_proton + m_neutron + m_electron - m_Cs

= 55*1.007276466812 + 55*5.4857990943e-4 + 82*1.008664916 - (136.9070895)

= 1.2338 u

= 931.494061 * 1.2338 MeV

= 1149 MeV

=1145/137 = 8.39 MeV/nucleon

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Leutium-176 has a half-life of 3.85 mc012-1.jpg 1010 years. After 1.155 mc012-2.jpg 1011 years, how much leutium-176 will remain from an original 16.8-g sample?2.10 g
3.00 g
5.56 g
8.40 g

Answers

Answer : The amount left of leutium-176 will be, 2.10 g

Solution :

First we have to calculate the rate constant, we use the formula :

k=(0.693)/(t_(1/2))

k=\frac{0.693}{3.85* 10^(10)\text{years}}

k=0.18* 10^(-10)\text{years}^(-1)

Now we have to calculate the amount left of the sample.

Expression for rate law for first order kinetics is given by :

t=(2.303)/(k)\log(a)/(a-x)

where,

k = rate constant  = 0.18* 10^(-10)\text{years}^(-1)

t = decay time  = 1.155* 10^(11)\text{ years}

a = initial amount of the sample = 16.8 g

a - x = amount left after decay process  = ?

Now put all the given values in above equation, we get

1.155* 10^(11)\text{years}=\frac{2.303}{0.18* 10^(-10)\text{years}^(-1)}\log(16.8)/(a-x)

a-x=2.10g

Therefore, the amount left of leutium-176 will be, 2.10 g

Answer:

A.

Explanation:

For a particular reaction, ΔH = -144.6 kJ and ΔS = -301.2 J/K. Calculate ΔG for this reaction at 298 K.

Answers

The Gibbs free energy change for this reaction at 298 K is approximately -54,484.8 J.

Determining the Gibbs free energy change

Calculating the Gibbs free energy change (ΔG) for a reaction at a given temperature using the Gibbs-Helmholtz equation,

ΔG = ΔH - TΔS

ΔG = (-144,600 J) - (298 K)(-301.2 J/K)

ΔG = -144,600 J + 90,115.2 J

ΔG = -54,484.8 J

ΔG = -54,484.8 J

Converting to kilojoules:

ΔG = -54,484.8 J / 1,000

= -54.48 kJ

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To calculate, I would need to know if the final answer is supposed to be in kJ or in J/K.

Either way, use the Gibb's Formula: 
ΔG= ΔH-TΔS

If the final answer is supposed to be in J/K then plug-in your values to the formula and simply solve.

However, if your final answer is supposed to be in kJ, your first step would be to convert 
ΔS from J/K into kJ. 

This is simply done by dividing the given ΔS by 1000 ----> (-301.2/1000).
(we divide by 1000 because by definition that's what a "kilo" is )

New 
ΔS value= -0.3012 kJ 

Now all you have to do is plug-in all the values into the formula. 
ΔG= ΔH-TΔS
ΔG= (-144.6 kJ) - 298K(-0.3012kJ)
= -54.84 kJ 

Since the ΔG is negative, this means that the reaction is spontaneous. 

Hope this helps! :)