Question
Question: What is the weight of bromine needed for the reaction with \[{\mathbf{21gm}}\] of \[{C_3}{H_6}\](ato...
What is the weight of bromine needed for the reaction with 21gm of C3H6(atomic weight of Br=80)
A.40g
B.80g
C.160g
D.120g
Solution
To answer this question, you should recall the concept of bromination of alkenes. Apply the mole concept in the reaction to find the answer to this question. Equal moles of bromine will react with the alkene.
Formula Used: moles=molar massmass
Complete step by step answer:
The reaction involving bromination of the aforementioned alkene can be represented by the equation: C3H6+Br2→C3H6Br2.
The molar mass of C3H6=42gm and Br=160 gm
Now from the reaction, we can conclude that 42gm of C3H6 needs 160 gmof bromine.
Simply applying the unitary method: 1gm of C3H6would need 160/42g of bromine.
∴$$21{\text{ gm}}of{C_3}{H_6}wouldrequire\dfrac{{160}}{{42}} \times 21 = 80{\text{gm}};$$of bromine.
Thus, the correct option is B.
Note:
The concept that a mole of any substance contains the same number of particles was formed out of research which was conducted by Italian physicist Amedeo Avogadro. Avogadro constant can be defined as the number of molecules, atoms, or ions in one mole of a substance: 6.022×1023 per mol.
It is derived from the number of atoms of the pure isotope 12C in 12 grams of that substance and is the reciprocal of atomic mass in grams. Now the mole concept can be applied to ions and formula units.
Illustration 1: 1 mole of O2 means Avogadro's number of oxygen molecules and it will be equal to 2 times Avogadro's number of oxygen atoms.
Illustration 2: 1 g-molecule of O2 is the same as one mole of the oxygen molecule and contains Avogadro's number of nitrogen molecules and twice this number of atoms.
Illustration 3: 1 g-atom of Nitrogen means 1 mole of nitrogen atoms and contains Avogadro's number of nitrogen atoms. The mass of 1 mole of any species is equal to its molar mass.
The formulae for the mole concept can be summarized as:
${\text{No}}{\text{. of moles = }}\dfrac{{{\text{Mass of the Substance in grams}}}}{{{\text{Molar mass of a Substance}}}} = \dfrac{{{\text{Number of Atoms or Molecules}}}}{{6.022 \times {{10}^{23}}}}.