Answer:
The mass of ice required to melt to lower the temperature of 353 mL of water from 26 ⁰C to 6 ⁰C is 85.4197 kg
Explanation:
Heat gain by ice = Heat lost by water
Thus,
Heat of fusion + 
Where, negative sign signifies heat loss
Or,
Heat of fusion + 
Heat of fusion = 334 J/g
Heat of fusion of ice with mass x = 334x J/g
For ice:
Mass = x g
Initial temperature = 0 °C
Final temperature = 6 °C
Specific heat of ice = 1.996 J/g°C
For water:
Volume = 353 mL
Density of water = 1.0 g/mL
So, mass of water = 353 g
Initial temperature = 26 °C
Final temperature = 6 °C
Specific heat of water = 4.186 J/g°C
So,


345.976x = 29553.16
x = 85.4197 kg
Thus,
<u>The mass of ice required to melt to lower the temperature of 353 mL of water from 26 ⁰C to 6 ⁰C is 85.4197 kg</u>
Answer:

Explanation:
To convert form grams to moles, the molar mass must be used. This is the mass (in grams) in 1 mole of a substance.
We can use the values on the Periodic Table. First, find the molar masses of the individual elements: carbon and oxygen.
- C: 12.011 g/mol
- O: 15.999 g/mol
Check for subscripts. The subscript of 2 after O means there are 2 oxygen atoms, so we have to multiply oxygen's molar mass by 2 before adding.
- O₂: 2* (15.999 g/mol)=31.998 g/mol
- CO₂: 12.011 g/mol + 31.998 g/mol =40.009 g/mol
Use the molar mass as a ratio.

Multiply by the given number of grams.

Flip the fraction so the grams of carbon dioxide cancel.



The original measurement of grams has 2 significant figures, so our answer must have the same. For the number we calculated, that is the thousandth place.
The ten thousandth place has a 5, so we round the 4 to a 5.

2.4 grams of carbon dioxide is about 0.055 moles.
Sulfur, selenium, and tellurium
<u>Answer:</u> The average atomic mass of the element is 283.291 amu
<u>Explanation:</u>
Average atomic mass of an element is defined as the sum of masses of each isotope each multiplied by their natural fractional abundance.
Formula used to calculate average atomic mass follows:
.....(1)
Mass of isotope 1 = 281.99481 amu
Percentage abundance of isotope 1 = 60.795 %
Fractional abundance of isotope 1 = 0.60795
Mass of isotope 2 = 283.99570 amu
Percentage abundance of isotope 2 = 22.122 %
Fractional abundance of isotope 2 = 0.22122
Mass of isotope 3 = 286.99423 amu
Percentage abundance of isotope 3 = [100 - (60.795 + 22.122)] = 17.083 %
Fractional abundance of isotope 1 = 0.17083
Putting values in equation 1, we get:
![\text{Average atomic mass of element}=[(281.99481\times 0.60795)+(283.99570\times 0.22122)+(286.99423\times 0.17083)]\\\\\text{Average atomic mass of element}=283.291amu](https://tex.z-dn.net/?f=%5Ctext%7BAverage%20atomic%20mass%20of%20element%7D%3D%5B%28281.99481%5Ctimes%200.60795%29%2B%28283.99570%5Ctimes%200.22122%29%2B%28286.99423%5Ctimes%200.17083%29%5D%5C%5C%5C%5C%5Ctext%7BAverage%20atomic%20mass%20of%20element%7D%3D283.291amu)
Hence, the average atomic mass of the element is 283.291 amu