Question #2a70b

3 Answers
Feb 2, 2018

#~~2.41*10^24# particles

Explanation:

Assuming that you are saying #64g# of #O# (single oxygen) atoms:

Oxygen has a molar mass of #16g"/"mol#.

#:.64g# of oxygen atoms is #(64g)/(16g"/"mol)=4mol#

One mole is #6.02*10^23# particles/atoms.

#:. 4mol=4*6.02*10^23~~2.41*10^24# oxygen atoms.

Feb 2, 2018

#~2.41*10^24# atoms

Explanation:

To find the number of particles (in this case atoms), we need to find the number of moles of oxygen atoms.

#n(O)=(m(O))/(M_r(O))=64/16=4mol#

#"Number of particles"=n*N_a#, where #N_a# is Avogadros' constant (#6.02*10^23# #mol^(-1)#)

#"Number of oxygen atoms"=n(O)*N_a#
#color(white)("Number of oxygen atoms")=4(6.02*10^23)~~2.41*10^24# atoms

It's #2.4092 xx 10^24# particles in #64# g of Oxygen atom.

Explanation:

Since we have #O# = #16# g = #1# mole= #6.023 xx 10^23# particles, so on this basis, when we have 64g of O, which is the #4 xx16#, so it will be #4# moles, and #4# moles= #4 xx 6.023 xx 10^23# .. which is eventually #2.4092 xx 10^23# atoms in #O#.

Hope this helps.. :)