Chemistry
Grade-9
Easy
Question
What is the molecular mass of sucrose?
- 340 amu
- 342 amu
- 304amu
- 320 amu
Hint:
The chemical formula of sucrose is C12H22O11.
The correct answer is: 342 amu
Sucrose, a disaccharide, is a sugar composed of glucose and fructose subunits. The chemical formula of sucrose is C12H22O11
Molecular mass of sucrose = (12
12 + 22
1 + 11
16) = (144+22+176) = 342 amu
Atomic mass of carbon, hydrogen and oxygen are 12, 1 and 16 respectively.
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)
Calculate the following for 49 gm of H2SO4.
![](data:image/png;base64,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)
ChemistryGrade-9
Chemistry
Find the weight of water present in 1.61 g of Na2SO4 .10H2O?
Find the weight of water present in 1.61 g of Na2SO4 .10H2O?
ChemistryGrade-9
Chemistry
Calculate the volume in liters of 20 g hydrogen gas at STP.
Calculate the volume in liters of 20 g hydrogen gas at STP.
ChemistryGrade-9