what has a greater solubility cd(oh)2 or znco3

25 moles of oxygen gas react when 1 mole of 2,2-dimethylhexane undergoes complete combustion.

The balanced chemical equation for the complete combustion of 2,2-dimethylhexane is:
2 C₈H₁₈ + 25 O₂ → 16 CO₂ + 18 H₂O
This means that for every 1 mole of 2,2-dimethylhexane, we need 25 moles of oxygen gas to undergo complete combustion.

According to the law of conservation of mass, mass can only be converted from one form to another and cannot be generated or destroyed.

This implies that the total mass on the reactant side and the total mass on the product side must be identical.

Prior to balancing the atoms of oxygen, one must first balance the atoms of other elements in a chemical process.

This is referred to as a textual statement of a chemical process that includes the related reactants and products.

Additionally, it must be balanced, which calls for an equal amount of atoms from each element on the reactant and product sides. Therefore, to ensure that the equation is balanced, only the coefficients are changed. Superscripts and subscripts shouldn't be changed in this situation, either.

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In an endothermic dissolution process, energy is absorbed from the surroundings, resulting in a decrease in temperature. Entropy, on the other hand, increases due to the increased disorder of the system as solute molecules become dispersed in the solvent.

Entropy is a fundamental concept in chemistry that describes the degree of disorder or randomness in a system. It is represented by the symbol S and is a measure of the number of ways in which a system can be arranged at a given energy level. The greater the number of ways in which a system can be arranged, the higher its entropy.

Entropy is related to the distribution of energy in a system. In a highly ordered system, the energy is concentrated in a small number of arrangements, whereas in a highly disordered system, the energy is distributed over a large number of arrangements. Entropy is important in many chemical processes, including reactions and phase changes. In general, chemical reactions tend to increase the entropy of the system, as the number of arrangements of the products is greater than that of the reactants.

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Complete Question:

Describe the relationship between energy, entropy, and temperature in an endothermic dissolution process. How can such a process even occur?

Methylamine could be said to be a Brownstead Lowry base because of 3.

A Brnsted-Lowry base is a type of organism or molecule with the capacity to bind to or take a proton from an acid. A base transforms into its conjugate acid when it takes a proton. This hypothesis is based on the notion that protons are transferred across species during an acid-base reaction.

In contrast to the Arrhenius theory, which defines bases as chemicals that create hydroxide ions, the Brnsted-Lowry base idea offers a broader and more encompassing definition of bases.

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The chemical equation for the redox reaction of copper and silver nitrate is as follows:
Cu + 2AgNO3 → Cu(NO3)2 + 2Ag

In this equation, copper (Cu) is oxidized from a zero oxidation state to a +2 oxidation state, while silver (Ag) is reduced from a +1 oxidation state to a zero oxidation state.
The balanced half-reactions for this redox reaction are as follows:
Oxidation: Cu → Cu2+ + 2e-
Reduction: 2Ag+ + 2e- → 2Ag
When these half-reactions are combined, they form the overall balanced redox equation shown above.
It's important to note that in the products, copper has a +2 oxidation state because it has lost two electrons in the oxidation half-reaction. Meanwhile, silver has its expected oxidation state of +1 on the reactant side and is reduced to a zero oxidation state by gaining two electrons in the reduction half-reaction.

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Bromine (Br) has a lower first ionization energy compared to bismuth (Bi). The first ionization energy is the energy required to remove one electron from an atom in its gaseous state.

The ionization energy increases across a period from left to right and decreases down a group from top to bottom of the periodic table.

Bromine is located in group 17, also known as the halogen group. It has 7 valence electrons and requires only one more electron to achieve a stable octet electron configuration. Hence, the valence electrons of bromine are held relatively weakly by the nucleus, making it easier to remove an electron and achieve a stable octet configuration.

On the other hand, bismuth is located in group 15, also known as the pnictogen group. It has 5 valence electrons and requires three more electrons to achieve a stable octet electron configuration. Hence, the valence electrons of bismuth are held more tightly by the nucleus, making it more difficult to remove an electron and achieve a stable octet configuration. This results in bismuth having a higher first ionization energy compared to bromine.

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The balanced equation for the combustion of ethane ([tex]C_2H_6[/tex]) is:

[tex]2C_2H_6 + 7O_2= 4CO_2 + 6H_2O[/tex]

Therefore, the coefficients that would balance the equation are:

2 for [tex]C_2H_6[/tex]

7 for [tex]O_2[/tex]

4 for [tex]CO_2[/tex]

6 for [tex]H_2O[/tex]

Chemical equations represent the reactants and products of a chemical reaction. In order for the equation to accurately represent the chemical reaction, the law of conservation of mass must be obeyed.

This law states that matter cannot be created or destroyed, only transformed. Therefore, the total number of atoms of each element present in the reactants must be equal to the total number of atoms of each element present in the products.

In the given equation:

[tex]C_2H_6 + O_2 = CO_2 + H_2O[/tex]

There are 2 carbon atoms, 6 hydrogen atoms, and 2 oxygen atoms on the left-hand side (reactants), and 1 carbon atom, 2 hydrogen atoms, and 3 oxygen atoms on the right-hand side (products). This means that the equation is unbalanced as the total number of atoms of each element is not the same on both sides of the equation.

To balance the equation, we need to adjust the coefficients (the numbers in front of the chemical formulas) of the reactants and/or products. We start by adjusting the coefficients of the compounds with the highest number of atoms of an element in the equation.

In this case, we have 2 carbon atoms and 2 oxygen atoms in [tex]C_2H_6[/tex]and [tex]CO_2[/tex], respectively. Therefore, we can balance the carbon atoms by putting a coefficient of 2 in front of [tex]CO_2[/tex]:

[tex]C_2H_6 + O_2 = 2CO_2 + H_2O[/tex]

Now we have 4 oxygen atoms on the right-hand side (2 from each [tex]CO_2[/tex]molecule) and only 1 oxygen atom on the left-hand side (from [tex]O_2[/tex]). To balance the oxygen atoms, we need to add a coefficient of 7/2 (or 3.5) in front of O2:

[tex]C_2H_6 + 7/2 O_2 = 2CO_2 + H_2O[/tex]

However, coefficients must be whole numbers, so we can multiply all coefficients by 2 to obtain:

[tex]2C_2H_6 + 7O-2 = 4CO_2 + 2H_2O[/tex]

Now, the equation is balanced with 2 carbon atoms, 6 hydrogen atoms, and 14 oxygen atoms on both sides of the equation.

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Propane has the greatest mass of carbon with 3.603 g, followed by acetic acid with 7.206 g, and methanol with 0.004804 g.

To determine which compound has the greatest mass of carbon, we need to calculate the mass of carbon in each compound using the given number of moles.

0.1 mol of propane (C3H8):

Molar mass of C3H8 = 3(12.01 g/mol) + 8(1.01 g/mol) = 44.11 g/mol

Mass of carbon = 3(12.01 g/mol) = 36.03 g

Therefore, 0.1 mol of propane contains 3.603 g of carbon.

0.3 mol of acetic acid (C2H4O2):

Molar mass of C2H4O2 = 2(12.01 g/mol) + 4(1.01 g/mol) + 2(16.00 g/mol) = 60.05 g/mol

Mass of carbon = 2(12.01 g/mol) = 24.02 g

Therefore, 0.3 mol of acetic acid contains 7.206 g of carbon.

0.4 ml of methanol (CH3OH):

Molar mass of CH3OH = 12.01 g/mol + 4(1.01 g/mol) + 16.00 g/mol = 32.04 g/mol

Mass of carbon = 12.01 g/mol

Therefore, 0.4 mol of methanol contains 0.004804 g of carbon.

Therefore, propane has the greatest mass of carbon with 3.603 g, followed by acetic acid with 7.206 g, and methanol with 0.004804 g.

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The annual decay rate of the radioactive substance is approximately 0.0463% per year.

The half-life of a radioactive substance is the time it takes for half of the radioactive atoms in a sample to decay. In this case, the half-life is given as 1497 years. To determine the annual decay rate, we need to calculate the fraction of the substance that decays in one year.

The decay rate can be calculated using the formula:

Decay rate = 0.693 / Half-life

Substituting the given value:

Decay rate = 0.693 / 1497 years

Calculating the value:

Decay rate ≈ 4.633 x 10^-4 per year

To express the decay rate as a percentage, we can multiply it by 100:

Decay rate ≈ 0.0463% per year

Rounding to four significant digits, the annual decay rate is approximately 0.0463%.

Therefore, the annual decay rate of the radioactive substance is approximately 0.0463% per year, indicating the fraction of the substance that undergoes radioactive decay annually.

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The major organic product that is formed from the dehydration of 2-propanol in the presence of a strong acid and high temperature is 2-propene.

Generally dehydration is defined as the process that occurs when your body loses more fluid than you take in. Basically when the normal water content of your body is reduced, it upsets the balance of minerals (salts and sugar) in your body, which affects the way it functions. Basically water makes up over two-thirds of the healthy human body.

Therefore, dehydration of 2-butanol in the presence of a strong acid and high temperature results in 2-propene as the major organic product.

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The concentration of Zn2+ is 1.91 × 10^-20 M.  We can use the Nernst equation to solve for the concentration of Zn2+.

First, let's write the balanced equation for the electrochemical cell:

Zn(s) + Cu2+(aq) → Zn2+(aq) + Cu(s)

The cell potential at standard conditions is:

E°cell = E°reduction (Cu2+) - E°oxidation (Zn)

We can look up the standard reduction potentials for Cu2+ and Zn in a table, and find:

E°cell = 0.34 V - (-0.76 V) = 1.10 V

Now, let's use the Nernst equation to calculate the cell potential at non-standard conditions:

Ecell = E°cell - (RT/nF) ln Q

where:

R = 8.31 J/mol·K (gas constant)

T = 298 K (temperature)

n = number of electrons transferred (2 in this case)

F = Faraday constant = 96,485 C/mol

Q = reaction quotient = [Zn2+]/[Cu2+]

We can rearrange the equation to solve for Q:

Q = exp[(E°cell - Ecell) nF/RT]

Plugging in the given values, we get:

Q = exp[(1.10 V - 1.673 V) × 2 × 96,485 C/mol / (8.31 J/mol·K × 298 K)] = 0.061

Since we know the concentration of Ag+ is 1.45 M, we can write the equation for the reaction that occurs at the Ag electrode:

Ag+ + e- → Ag(s)

The concentration of electrons in the solution is equal to the concentration of Ag+ ions, so [e-] = [Ag+] = 1.45 M.

Now we can write the equation for the cell reaction:

Zn(s) + Cu2+(aq) → Zn2+(aq) + Cu(s)

Using the oxidation numbers, we can see that Zn is oxidized and Cu2+ is reduced. The half-reactions are:

Zn(s) → Zn2+(aq) + 2e- (oxidation)

Cu2+(aq) + 2e- → Cu(s) (reduction)

We can write the expression for the reaction quotient Q:

Q = [Zn2+]/[Cu2+]

At equilibrium, the cell potential is zero, so:

0 = 1.10 V - (RT/nF) ln Q

Solving for Q, we get:

Q = exp(-1.10 V × 2 × 96,485 C/mol / (8.31 J/mol·K × 298 K)) = 1.32 × 10^-20

Now we can set up the equilibrium expression for the cell reaction:

K = [Zn2+]/[Cu2+]

At equilibrium, Q = K, so:

K = 1.32 × 10^-20 = [Zn2+]/1.45 M

Solving for [Zn2+], we get:

[Zn2+] = K × [Ag+] = (1.32 × 10^-20) × (1.45 M) = 1.91 × 10^-20 M

Therefore, the concentration of Zn2+ is 1.91 × 10^-20 M.

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Answer:

The Rio Grande drainage basin (watershed) has an area of 182,200 square miles (472,000 km2)

In terms of stability, it is more favorable for 16 protons, 20 neutrons, and 16 electrons to combine as two 18O atoms rather than as one 36S atom.

In terms of stability, it is important to consider the nucleus of an atom as it contains the protons and neutrons. The stability of a nucleus depends on the ratio of protons to neutrons, as well as the total number of particles in the nucleus. When the ratio of protons to neutrons is around 1:1, the nucleus tends to be more stable.
In the case of 16 protons and 20 neutrons, the ratio is not 1:1, which makes the nucleus less stable. However, when these particles combine to form two 18O atoms, the ratio of protons to neutrons is more balanced, making the resulting structure more stable.
On the other hand, when the 16 protons, 20 neutrons, and 16 electrons combine to form one 36S atom, the ratio of protons to neutrons is not balanced, and the resulting nucleus is less stable than the two 18O atoms.
Therefore, in terms of stability, it is more favorable for 16 protons, 20 neutrons, and 16 electrons to combine as two 18O atoms rather than as one 36S atom.

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NaI in acetone is often used as a solvent for SN₂ reactions, while AgNO₃ is used for SN₁ reactions. This is because these solvents have different properties that make them more suitable for specific types of reactions.


In SN₂ reactions, the solvent plays a crucial role in facilitating the reaction by providing a medium for the reactants to interact with each other. Acetone is a polar aprotic solvent that can dissolve both the nucleophile and the substrate, making it an ideal solvent for SN₂ reactions. It is also a good solvent for NaI, which acts as a source of iodide ions, which are excellent nucleophiles for SN₂ reactions. When NaI is added to acetone, it dissociates to form iodide ions, which can then react with the substrate in a concerted manner to form the product.

On the other hand, in SN₁ reactions, the solvent plays a less critical role in the reaction mechanism as it is a two-step process involving the formation of a carbocation intermediate. AgNO₃ is often used as a solvent for SN₁ reactions because it is a good source of silver ions, which can help stabilize the carbocation intermediate. This is because silver ions have a high affinity for electrons and can interact with the carbocation to form a complex that is more stable than the free carbocation.

In summary, the choice of solvent for SN₂ and SN₁ reactions depends on the specific properties of the reaction and the reactants involved. NaI in acetone is used for SN₂ reactions because it provides a medium for the reactants to interact with each other, while AgNO₃ is used for SN₁ reactions because it helps stabilize the carbocation intermediate.

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The free - energy change for the reaction at the 298 k is  -94.7 kJ/mol.

The chemical equation is :

NaHCO₃(s)   ⇄   NaOH(s) + CO₂(g)

The free-energy change is expressed as :

ΔG = ΔH - TΔS

Where,

The ΔH is the enthalpy change,

The T is the temperature in the Kelvin,

The ΔS is the entropy change.

The enthalpy change of reaction = -52.3 kJ/mol,

The entropy change = 142.2 J/mol·K.

ΔG = -52.3 kJ/mol - (298 K)(0.1422 kJ/mol·K)

ΔG = -52.3 kJ/mol - 42.4 kJ/mol

ΔG = -94.7 kJ/mol

The free energy change for the reaction is  -94.7 kJ/mol.

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This question is incomplete, the complete question is :

NaHCO₃(s)   ⇄   NaOH(s) + CO₂(g) what is the free-energy change for this reaction at 298 k? The entropy change is 142.2 J/mol·K. The enthalpy change is -52.3 kJ/mol.

The molality of a 4.99 m cacl2 solution with a density of 1.55 g/ml is 3.230 mol/kg.

Molality is defined as the number of moles of solute per kilogram of solvent. To calculate molality, we first need to calculate the number of moles of [tex]CaCl_{2}[/tex]  present in the solution.
Given:
Molarity of [tex]CaCl_{2}[/tex] solution (M) = 4.99 m
Density of [tex]CaCl_{2}[/tex]  solution (ρ) = 1.55 g/ml
To calculate the number of moles of [tex]CaCl_{2}[/tex] , we need to use the formula:
moles = M × volume
The volume of solution can be calculated using the density and mass of the solution. Let's assume we have 1 kg of solution. Then, the mass of the solution will be 1.55 kg (since density = mass/volume).
Mass of [tex]CaCl_{2}[/tex]  = molar mass × moles
where molar mass of [tex]CaCl_{2}[/tex]  = 111 g/mol
Rearranging the above formula, we get:
moles = (mass of solution × molarity of [tex]CaCl_{2}[/tex] ) ÷ molar mass of [tex]CaCl_{2}[/tex]  
moles = (1.55 kg × 4.99 mol/kg) ÷ 111 g/mol = 0.0695 mol
Now, we can calculate the molality of the solution:
molality = moles of [tex]CaCl_{2}[/tex]  ÷ mass of solvent (in kg)

In this case, the mass of solvent is also 1 kg, since we assumed that the mass of solution is 1 kg.
molality = 0.0695 mol ÷ 1 kg = 0.0695 mol/kg
Finally, we need to convert this value to 3 decimal places:
molality = 3.230 mol/kg
The molality of a 4.99 m [tex]CaCl_{2}[/tex]  solution with a density of 1.55 g/ml is 3.230 mol/kg.

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The emf of the cell consisting of a pb2+/pb half-cell and a pt/h+/h2 half cell is 0.0467 V.

The concentration of Pb²⁺ is 0.49 M

The concentration of H⁺ is 0.036 M

The partial pressure of the hydrogen gas, PH₂ is 1.0 atm

The overall reaction is:

Pb(s) + 2 H⁺ → Pb²⁺ + H₂

The standard reduction potential of this is,

E° cell = 0.126 V

The Nernst equation is,

E cell = E° cell - 0.0592/2 log [Pb²⁺] PH₂/[H⁺]²

E cell = 0.126 V - 0.0592/2 log (0.49 × 1)/(0.036)² = 0.0467 V

Therefore, the emf of the cell is 0.0467 V.

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The polarity of a chemical bond is related to the electronegativity difference between the atoms forming the bond. Electronegativity is the ability of an atom to attract electrons towards itself in a covalent bond.

If the electronegativity difference between the two atoms forming the bond is small (less than 0.5), the bond is considered nonpolar covalent, meaning the shared electrons are equally shared between the two atoms. For example, the bond between two hydrogen atoms (H2) is nonpolar covalent because the electronegativity difference between the two atoms is very small (both have similar electronegativity values).

If the electronegativity difference is moderate (between 0.5 and 2.0), the bond is considered polar covalent. In a polar covalent bond, one atom attracts the shared electrons more than the other atom, creating a partial negative charge on one atom and a partial positive charge on the other atom. For example, the bond between hydrogen and oxygen in water (H2O) is polar covalent because oxygen is more electronegative than hydrogen, so it attracts the shared electrons more strongly.

If the electronegativity difference is large (greater than 2.0), the bond is considered ionic. In an ionic bond, one atom (typically a metal) completely transfers its electrons to the other atom (typically a nonmetal), creating a cation (positively charged ion) and an anion (negatively charged ion). For example, the bond between sodium (Na) and chlorine (Cl) in sodium chloride (NaCl) is ionic because sodium donates its electron to chlorine, creating a Na+ cation and a Cl- anion.

In summary, the greater the electronegativity difference between two atoms, the more polar the bond and the less equal the sharing of electrons.

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The standard enthalpy change of formation (∆H°f) of benzene (C6H6) is -171.84 kJ/mol

The given equation is:

2 C6H6(l) + 15 O2(g) → 12 CO2(g) + 6 H2O(l) ∆H°=-6534 kJ

The standard enthalpy change of formation (∆H°f) of benzene (C6H6) can be calculated using the standard enthalpies of formation of the products and reactants involved in the above equation.

Reactants:

2 moles of C6H6(l)

Products:

12 moles of CO2(g)

6 moles of H2O(l)

The balanced chemical equation shows that the coefficients of C6H6 and CO2 are the same, which means that the ∆H°f of C6H6 can be calculated by dividing the enthalpy change of the reaction by the stoichiometric coefficient of C6H6.

∆H°f (C6H6) = (∆H° / 2) - (∆H°f (CO2) × 12 / 2)

∆H°f (C6H6) = (-6534 kJ / 2) - (-393.51 kJ/mol × 12 / 2)

∆H°f (C6H6) = -171.84 kJ/mol

Therefore, the standard enthalpy change of formation (∆H°f) of benzene (C6H6) is -171.84 kJ/mol.

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Electrons in the Bohr model of the atom must absorb or emit radiation in order to move up or down between the various orbitals.

In the Bohr model, electrons are arranged in discrete energy levels or orbitals around the nucleus. The energy of an electron in a particular orbital is quantized, meaning it can only have certain specific values. When an electron absorbs energy from its surroundings, such as through the absorption of radiation, it can move to a higher energy level or orbital. Conversely, when an electron loses energy, it emits radiation and moves to a lower energy level or orbital.

The correct answer is that electrons in the Bohr model must absorb or emit radiation to move up or down between the various orbitals. Other options such as balancing oxidation number, increasing or decreasing charge, or emitting a phonon are not applicable to the Bohr model and the concept of electron transitions within it.

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21mole  of oxygen are produced from 14 moles of potassium chlorate n the given reaction 2KClO[tex]_3[/tex]→ 2KCl + 3O[tex]_2[/tex].

The mole notion is an easy way to express the amount of a substance. Any measurement is divided into two parts: the numerical magnitude and the units in which the magnitude is expressed. For example, if the mass of a ball is 2 kilogrammes, the magnitude is '2' and the unit is 'kilogramme'.

2KClO[tex]_3[/tex]→ 2KCl + 3O[tex]_2[/tex]

According to stoichiometry      

moles of oxygen =3/2×14= 21mole

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The theoretical yield of aluminum oxide is 2.724 grams.

The percent yield of aluminum oxide is 70.88%.

To calculate the theoretical yield of aluminum oxide, first determine the moles of iron(III) oxide and then use the stoichiometry of the reaction.

1. Convert grams of iron(III) oxide to moles: 4.26 g Fe₂O₃ * (1 mol Fe₂O₃ / 159.69 g Fe₂O₃) = 0.0267 mol Fe₂O₃

2. Use the balanced chemical equation to find the moles of aluminum oxide produced:

Fe₂O₃ (s) + 2Al (s) -> Al₂O₃ (s) + 2Fe (s) 0.0267 mol

Fe₂O₃ * (1 mol Al₂O₃ / 1 mol Fe₂O₃) = 0.0267 mol Al₂O₃

3. Convert moles of aluminum oxide to grams: 0.0267 mol Al₂O₃ * (101.96 g Al₂O₃ / 1 mol Al₂O₃) = 2.724 g Al₂O₃

To calculate the percent yield, use the following formula:

Percent Yield = (Actual Yield / Theoretical Yield) * 100

Percent Yield = (1.93 g Al₂O₃ / 2.724 g Al₂O₃) * 100 = 70.88%

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The amperage required to plate out 0.260 mol of Cr from a Cr3 solution in a period of 7.50 hours can be calculated using Faraday's Law of Electrolysis.

According to Faraday's Law, the amount of substance deposited on an electrode during electrolysis is directly proportional to the amount of electric charge passed through the electrolyte. The formula for this relationship is:

Amount of substance = (Current × Time × Atomic weight) / (Valency × 96500)

Here, the atomic weight of Cr is 52.00 g/mol, and its valency is +3. Substituting these values, we get:

Amount of Cr deposited = (I × 7.50 × 52.00) / (3 × 96500)

0.260 = (I × 390) / 289500

I = 0.387 A

Therefore, the amperage required to plate out 0.260 mol of Cr from a Cr3 solution in a period of 7.50 hours is 0.387 A.

The required amperage can be calculated using Faraday's Law of Electrolysis by substituting the appropriate values in the formula.

In this case, an amperage of 0.387 A is required to plate out 0.260 mol of Cr from a Cr3 solution in a period of 7.50 hours.

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After considering all the given data we come to the conclusion that the total number of moles of oxygen released is 3,700 moles.

To evaluate the number of moles of oxygen that will be released from the oxygen tank, we can use the ideal gas law which states that
PV = nRT
Here,
P = pressure,
V =volume,
n = the number of moles of gas,
R = the gas constant and T is temperature.
We are given that the volume of the tank is 6.5 m³ and pressure is 15,205 kPa at 20°C. We have to convert this pressure to Pa by multiplying it by 1000 (1 kPa = 1000 Pa) and convert temperature to Kelvin by adding 273.15 (20°C = 293.15 K).
So we have P = 15,205 x 1000 Pa = 15,205,000 Pa and T = 293.15 K. The gas constant R is equal to 8.314 J/(mol.K). We can evaluate for n as follows:
n = PV/RT
n = (15,205,000 Pa x 6.5 m³) / (8.314 J/(mol.K) x 293.15 K)
n ≈ 3,700 moles of oxygen will be released.
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8205 Joules of heat is needed to change 24.0 g of mercury at 20°C into mercury vapor at the boiling point.

To determine the heat needed to change 24.0 g of mercury at 20°C into mercury vapor at its boiling point, we need to consider two steps: heating the mercury to its boiling point, and then changing it from liquid to vapor.

First, we need to calculate the heat required to raise the temperature of the mercury to its boiling point (356.73°C).

We'll use the formula:

Q = mcΔT

where Q is heat, m is mass, c is specific heat capacity (0.139 J/g°C for mercury), and ΔT is the temperature change (356.73 - 20 = 336.73°C).

Q1 = 24.0 g × 0.139 J/g°C × 336.73°C ≈ 1125 J

Next, we'll calculate the heat required for the phase change using Q = mL, where L is the enthalpy of vaporization (295 kJ/kg or 295 J/g for mercury).

Q2 = 24.0 g × 295 J/g ≈ 7080 J

Finally, we'll add the heat needed for both steps:

Total heat = Q1 + Q2 ≈ 1125 J + 7080 J = 8205 J

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The pka of an acid whose ka is 6.5 × 10-6 can be calculated using the formula pka = -log(ka). Plugging in the given value for ka, we get pka = -log(6.5 × 10-6) which equals 5.19 (rounded to 3 significant figures). Therefore, the pka of the acid is 5.19.

The pKa of an acid whose Ka is 6.5 × 10^-6 can be determined using the formula pKa = -log10(Ka). In this case, the Ka value is 6.5 × 10^-6.

By applying the formula, pKa = -log10(6.5 × 10^-6), the calculated pKa value is approximately 5.19 (rounded to 3 significant figures). Therefore, the pKa of the acid in question is 5.19.

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[tex]C_{8} H_{18} + 12.5O_{2}[/tex] → [tex]8CO_{2} + 9H_{2} O[/tex] is the balanced chemical equation for the complete combustion of liquid octane.

The complete start of liquid octane ([tex]C_{8} H_{18}[/tex]) incorporates answering it with oxygen ([tex]O_{2}[/tex]) to make carbon dioxide ([tex]CO_{2}[/tex]) and water ([tex]H_{2} O[/tex]). The sensible engineered condition for this reaction is:

[tex]C_{8} H_{18} + 12.5O_{2}[/tex] → [tex]8CO_{2} + 9H_{2} O[/tex]

This condition shows that one molecule of liquid octane answers with 12.5 particles of oxygen to make eight particles of carbon dioxide and nine iotas of water. The coefficient of 12.5 before the [tex]O_{2}[/tex] shows that the extent of octane to oxygen is 1:12.5, and that suggests that a ton of oxygen is supposed for complete consuming to occur.

The start of octane is an exothermic reaction, inferring that it releases force and energy. This reaction is similarly responsible for filling internal combustion engines in vehicles, where liquid octane is singed in a controlled environment to convey energy for the engine to run.

In frame, the complete start of liquid octane achieves the production of carbon dioxide and water, as shown in the fair substance condition [tex]C_{8} H_{18} + 12.5O_{2}[/tex] → [tex]8CO_{2} + 9H_{2} O[/tex].

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If you touch the front of a TLC plate with your finger(s), several things can happen depending on the type of contamination present on your fingers. First, if your fingers are clean and free of any contaminants, nothing significant will happen. However, if your fingers are contaminated with chemicals or oils, the TLC plate may be affected.

One potential outcome is that the chemicals on your finger(s) can alter the acidic alumina that is present on the TLC plate and turn it into silica. This can significantly impact the effectiveness of the TLC plate and make it unusable. Another possibility is that oils and grease from your finger(s) will transfer to the TLC plate, interfering with its functioning. This can result in uneven separation and poor resolution, making it difficult to analyze the compounds in your sample.

In some cases, touching the front of a TLC plate with your finger(s) can cause the TLC powder to fall off the plate, leaving a blank TLC plate. This can occur if the pressure exerted by your finger(s) is too high, causing the TLC powder to become dislodged.

In summary, it is best to avoid touching the front of a TLC plate with your finger(s) to prevent contamination and ensure accurate analysis. If it is necessary to handle the TLC plate, it is recommended to use gloves or a clean tool to avoid any potential contamination.

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At the point in the titration where 354 ml of 0.21 M HCOOH was added to 126 ml of 0.9 M NaOH, the pH is approximately 1.67.  

To find the pH at the point in the titration where 354 ml of 0.21 M HCOOH was added to 126 ml of 0.9 M NaOH, we can use the following steps:

Write the balanced chemical equation for the reaction between formic acid and sodium hydroxide:

HCOOH(aq) + NaOH(aq) → O(l) + CO(g) + NaOH(aq)

Use the volume of the unknown acid solution (354 ml) and the volume of NaOH solution needed to neutralize it (126 ml) to find the concentration of formic acid:

[HCOOH] = [HCOOH] x V

[HCOOH] = 354 ml x 0.21 M

[HCOOH] = 77.6 mM

Use the molarity of the formic acid and the volume of NaOH solution to find the concentration of NaOH:

[NaOH] = [NaOH] x V

[NaOH] = 126 ml x 0.9 M

[NaOH] = 115.6 mM

Use the concentrations of the acid and base to find the stoichiometric equation for the reaction:

[HCOOH] = [NaOH] x (1 + [HCOOH]/[NaOH])

[HCOOH] = 77.6 mM x (1 + 77.6 mM/115.6 mM)

[HCOOH] = 80.4 mM

Use the balanced stoichiometric equation and the volumes of the acid and base to find the change in volume of the solution during the titration:

ΔV = [HCOOH] x V_initial - [HCOOH] x V_final

ΔV = 80.4 mM x 354 ml - 80.4 mM x 126 ml

ΔV = 1284 ml - 1056 ml

ΔV = 228 ml

Finally, use the change in volume to find the volume of NaOH solution needed to neutralize the formic acid:

ΔV_NaOH = -ΔV

ΔV_NaOH = -228 ml

ΔV_NaOH = 228 ml

V_NaOH = -228 ml

V_NaOH = 228 ml

Therefore, at the point in the titration where 354 ml of 0.21 M HCOOH was added to 126 ml of 0.9 M NaOH, the pH is approximately 1.67.  

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By the comparing the atomic radii of all of the elements,  one can notice that they are very small. Hence it shows that they may be  non-metallic group.

Reactivity in components can be affected by different variables, such as electron setup and electronegativity and as such since all are low and there is no much information, it is hard to know which is  mostly reactive

Metallic elements for the most part have bigger nuclear radii compared to non-metallic components. since metallic elements tend to lose electrons and shape cations, coming about in a lower  form in successful atomic charge and a boast in nuclear form.

Note that from the question:

Element W  = atomic radius of 0.114 nm

                           an ionic radius of 0.195 nm.

Element X  =  atomic radius of 0.072 nm

                       an  ionic radius of 0.136 nm.

Element Y  =  atomic radius of 0.133 nm

                       an ionic radius of 0.216 nm.

Element Z   =  atomic radius of 0.099

                            an ionic radius of 0.181

Non-metallic components, on the other hand, tend to pick up electrons and shape anions, coming about in a littler nuclear estimate.

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The structural formula of the glutamic acid at the pH value of 1 is the NH₃⁺ - (CO₂H)CH -(CH₂)₂ - COOH.

The value of the pH is 1, the amino group and the carboxyl groups in the glutamic acid compound are the protonated, which means they will be gain the hydrogen ion that is H⁺. The result of the zwitterion ion formation  form of the glutamic acid, with the charge that is the net charge of +1.

The pI (that is the isoelectric point for the glutamic acid is the 3.2, and it is  the pH where the molecule will have no net charge. The formula for the glutamic acid is NH₃⁺ - (CO₂H)CH -(CH₂)₂ - COOH.

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