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molar mass of Lewis bases

Input interpretation

ionic Lewis bases | molar mass
ionic Lewis bases | molar mass

Summary

median | 38.74 g/mol highest | 99.45 g/mol (perchlorate anion) lowest | 1.009 g/mol (hydride anion) distribution |
median | 38.74 g/mol highest | 99.45 g/mol (perchlorate anion) lowest | 1.009 g/mol (hydride anion) distribution |

Units

Distribution plots

  (molar mass in grams per mole)
(molar mass in grams per mole)

Molar mass rankings

1 | hydride anion | 1.009 g/mol 2 | hydroxide anion | 17.008 g/mol 3 | fluoride anion | 18.998951743 g/mol 4 | cyanide anion | 26.019 g/mol 5 | chloride anion | 35.45 g/mol 6 | azide anion | 42.022 g/mol 7 | nitrite anion | 46.006 g/mol 8 | acetate anion | 59.045 g/mol 9 | phosphate anion | 94.971 g/mol 10 | perchlorate anion | 99.45 g/mol
1 | hydride anion | 1.009 g/mol 2 | hydroxide anion | 17.008 g/mol 3 | fluoride anion | 18.998951743 g/mol 4 | cyanide anion | 26.019 g/mol 5 | chloride anion | 35.45 g/mol 6 | azide anion | 42.022 g/mol 7 | nitrite anion | 46.006 g/mol 8 | acetate anion | 59.045 g/mol 9 | phosphate anion | 94.971 g/mol 10 | perchlorate anion | 99.45 g/mol

Unit conversion for median molar mass 38.74 g/mol

0.03874 kg/mol (kilograms per mole)
0.03874 kg/mol (kilograms per mole)

Comparisons for median molar mass 38.74 g/mol

 ≈ ( 0.054 ≈ 1/19 ) × molar mass of fullerene ( ≈ 721 g/mol )
≈ ( 0.054 ≈ 1/19 ) × molar mass of fullerene ( ≈ 721 g/mol )
 ≈ ( 0.2 ≈ 1/5 ) × molar mass of caffeine ( ≈ 194 g/mol )
≈ ( 0.2 ≈ 1/5 ) × molar mass of caffeine ( ≈ 194 g/mol )
 ≈ 0.66 × molar mass of sodium chloride ( ≈ 58 g/mol )
≈ 0.66 × molar mass of sodium chloride ( ≈ 58 g/mol )

Corresponding quantities

Mass of a molecule m from m = M/N_A:  | 6.4×10^-23 grams  | 6.4×10^-26 kg (kilograms)  | 39 u (unified atomic mass units)  | 39 Da (daltons)
Mass of a molecule m from m = M/N_A: | 6.4×10^-23 grams | 6.4×10^-26 kg (kilograms) | 39 u (unified atomic mass units) | 39 Da (daltons)
Relative molecular mass M_r from M_r = M_u/M:  | 39
Relative molecular mass M_r from M_r = M_u/M: | 39