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tekilochka
23 hours ago
9

How many known elements have atoms, in their ground-state, with valence electrons whose quantum numbers are n = 5 and l = 1?a. 3

6..
b. 37.
c. 6.
d. 8.
Chemistry
1 answer:
Tems11 [846]23 hours ago
7 0

Answer:

c. 6.

Explanation:

Based on the question's description, the elements must be from the p-block of the periodic table and in the fifth period. They should have valence electrons located in the 5p orbital.

The following elements from the p-block of period 5 meet these criteria: Sr, In, Sn, Sb, Te, and I.

Therefore, there are a total of six such elements.

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Jane made this picture to represent a chemical reaction: Two circles, one white and the other gray are shown on the left. A smal
lorasvet [956]

This is a decomposition reaction because one reactant separates to create two products.

Clarification:

The chemical reaction illustrated by Jane is classified as a decomposition reaction since a single reactant disassociates and yields two distinct products.

In this instance, XY disintegrates into X and Y. This results in a decomposition reaction.

                     XY   →   X + Y

  • Decomposition or cracking refers to the formation of two or more products from a single reactant.
  • Breaking down a compound into its individual atoms or molecules fits this classification.
  • The extreme instability of a compound triggers this kind of reaction.
  • The resulting products are generally stable, or they may further dissociate until stability is achieved.

      Please refer to the image included for further clarification:

Learn more:

Thermal decomposition

8 0
1 day ago
Read 2 more answers
The graph shows the distribution of energy in the particles of two gas samples at different temperatures, T1 and T2. A, B, and C
lions [985]

Answer:

  • The average velocity of gas molecules at T₂ is less than the average velocity of gas molecules at T₁.

Explanation:

Particles A and C appear aligned vertically, suggesting they share the same kinetic energy. Given that both are positioned to the left of particle B, it indicates that A and C possess lesser kinetic energy than B.

The likelihood of a particle engaging in a reaction is directly proportional to its kinetic energy, meaning that particle B is more prone to react compared to A and C. Thus, the first statement is incorrect.

The graph resembles a bell curve, demonstrating a mixture of many molecules with low and high kinetic energy. Therefore, one cannot conclude that most particles in both gases have high velocities. As a result, the second statement is also incorrect.

Examining the higher kinetic energy values (to the right of the curve), the line for T₁ exceeds that for T₂, indicating that more molecules possess high kinetic energy at T₁ compared to T₂.

Conversely, for lower kinetic energy values (to the left of the curve), T₂'s line is above T₁'s, which implies that at T₂ there are more molecules with low kinetic energy than at T₁.

Thus, the observations from the previous two paragraphs suggest that the average kinetic energy of gas particles at T₂ is lower than the average kinetic energy of particles at T₁.

Since average speed is proportional to the square root of temperature, the relationship that applies to average kinetic energy equally pertains to average speed, leading us to conclude that the last statement holds true: "The average speed of gas particles at T₂ is lower than at T₁.".

Additionally, given that there are more gas molecules at T₁ with higher kinetic energy compared to those at T₂, it indicates that gas particles at T₁ are more likely to react than those at T₂, marking the third statement as incorrect.

7 0
8 days ago
A 8.5-liter sample of a gas has 1.2 mole of the gas. If 0.65 mole of the gas is added, what is the final volume of the gas? Temp
Alekssandra [968]

Answer: 13 liters

Explanation: It is crucial to remember two factors that allow us to carry out this calculation.

Firstly, temperature and pressure must remain unchanged, so these constant values are not considered when calculating volume since they will always be the same.

Secondly, we are dealing with the same gas, with the conditions remaining consistent. Hence, we can proceed.

For 1.2 moles of gas, we have a volume of 8.5 liters. Now, let's determine the volume for 0.65 moles:

0.65 mole * (8.5 liter / 1.2 mole) = 4.25 liters

As we maintain the same gas type, we simply need to total the volumes for each mole amount:

8.5 liters + 4.25 liters = 12.75 liters, which rounds to 13 liters.

7 0
1 day ago
Read 2 more answers
Assuming complete dissociation of the solute, how many grams of KNO3 must be added to 275 mL of water to produce a solution that
KiRa [971]

Answer: The required mass of KNO₃ is, 1.08\times 10^2g

Explanation: Provided,

Molal-freezing-point-depression constant (K_f) for water = 1.86^oC/m

Amount of water = 275 mL

Molar mass of KNO₃ = 101.1 g/mole

First, we need to determine the mass of the water.

\text{Mass of water}=\text{Density of water}\times \text{Volume of water}

Density of water = 1.00 g/mL

\text{Mass of water}=1.00g/mL\times 275mL=275g=0.275kg

Next, we will figure out the mass of KNO₃

Formula utilized:

\Delta T_f=i\times K_f\times m\\\\T^o-T_s=i\times K_f\times\frac{\text{Mass of }KNO_3}{\text{Molar mass of }KNO_3\times \text{Mass of water in Kg}}

where,

\Delta T_f = change in freezing point

\Delta T_s = freezing point of solution = -14.5^oC

\Delta T^o = freezing point of water = 0.0^oC

i = Van't Hoff factor = 2  (for KNO₃ electrolyte)

K_f = freezing point constant for water = 1.86^oC/m

m = molality

Substituting all known values into this equation yields

0.0^oC-(-14.5^oC)=2\times (1.86^oC/m)\times \frac{\text{Mass of }KNO_3}{101.1g/mol\times 0.275kg}

\text{Mass of }KNO_3=108.369g=1.08\times 10^2g

Consequently, the mass of KNO₃ that must be added is, 1.08\times 10^2g

4 0
6 days ago
Consider butter (density= 0.860 g/mL) and sand (density= 2.28 g/mL). If 1.00 mL of butter were mixed with 1.00 mL of sand and mi
Anarel [852]

The mixture’s density is 1.57 g/cm³.


Step 1: Determine the mass of the butter.


\text{Mass} = \text{1.00 cm}^{3 } \times \frac{\text{0.680 g} }{\text{1 cm}^{3 }} = \text{0.860 g}\\

Step 2: Determine the mass of the sand.


\text{Mass} = \text{1.00 cm}^{3 } \times \frac{\text{2.28 g} }{\text{1 cm}^{3 }} = \text{2.28 g}\\

Step 3: Determine the density of the mixture.

Total mass = 0.860 g + 2.28 g = 3.14 g.

Total volume = 1 cm³ + 1 cm³ = 2 cm³

\text{Density} = \frac{\text{mass}}{\text{volume}} = \frac{\text{3.14 g} }{\text{2 cm}^{3 }} = \textbf{1.57 g/cm}{^{3}\\

6 0
1 day ago
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