General Knowledge - Chemistry - Discussion

Discussion Forum : Chemistry - Section 1 (Q.No. 28)
28.
The number of water molecules present in a drop of water (volume 0.0018 ml) at room temperature is
1.568 x 103
6.023 x 1019
4.84 x 1017
6.023 x 1023
Answer: Option
Explanation:
No answer description is available. Let's discuss.
Discussion:
17 comments Page 1 of 2.

Lipu said:   6 years ago
Here mentioned room temperature and at STP the volume of a gas is 22.4L = 22400ml.
So, I think the correct answer is 4.83 * 10^16.
(2)

Alok Paramanik said:   4 years ago
18ml of H2O = 6.023 * 10^23 molecules.
0.0018ml of H20 = 6.023 * 10^23 * 0.0018/18,
= 6.023 * 10^19.
(1)

Cokol said:   7 years ago
It is because 1 mole of water is equal to the Avagadro number which is 6.023*10^19.
(1)

Vincent said:   8 years ago
How do you get 18 out of .0018?

Please clear my doubt.

Siv said:   3 years ago
Good explanations. Thanks, everyone.

DebashisD said:   3 years ago
18 ml H2O.
no of molecule= 6.023x 10^19.
0.0018 ml of H2O.

No of molecule= (6.023x 10^19x0.00180/18= 6.023x10^19.

Nipu kalita said:   7 years ago
1mole H2O =18g =18ml = 6.023 * 10^23,
=>.0018ml =6.023 * 10^23 * 18/.0018,
=6.023 * 10^19.

Siva Rama Krishna said:   8 years ago
1 mole of water contains an avagadro number(6.023*10^23) of molecules.1 mole of H2O mass is 18g or volume 18ml.

So 0.0018ml of water contains 6.o23*10^19 molecules.

Sumiya said:   8 years ago
1mol of H2O contains 6.023*10^23 molecules.

Here, mol=volume/atomic weight=0.0018/18 (h2o at weight =18) = 0.0001.
0.0001 mol H2O contains 6.023*10^23*0.0001 = 6.023 * 10^19 molecules.

Maria said:   1 decade ago
Here One drop of water has the volume 0.0018 mL.
Because the density of water is 1, the mass is 0.0018 g. The molar mass of water (H2O) is 18.0 grams/mol (1.008 + 1.008 + 16.0). This means there is one mole of water in 18.0 grams. One mole is 6.02 x 1023 molecules.

Then you can convert grams to number of atoms:
0.0018 grams / 18.0 grams x (6.02 x 10exp19 molecules)

Read more: http://wiki.answers.com/Q/How_many_water_molecules_are_in_one_drop_of_water#ixzz1iphXiIJy


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