Chemistry, asked by Abhyyy12345, 1 year ago

A solution of H2so4 is 80percent by wt, having specific gravity 1.73 it's normality is??

Answers

Answered by Anonymous
44

\huge\mathbb{\green{QUESTION-}}

A solution of H2so4 is 80percent by wt, having specific gravity 1.73 it's normality is

\huge\mathbb{\green{SOLUTION-}}

\large\underline{\underline{\sf Given:}}

  • {\sf H_2SO_4} is 80% by weight
  • Specific Gravity = 1.73

\large\underline{\underline{\sf To\:Find:}}

  • Normality (N)

\large\underline{\underline{\sf Formula\:Used:}}

\large{\boxed{\sf Normality (N)=\dfrac{No.\;of\:gram\: Equivalent}{Volume\:of\: Solution (in\:litre)}}}

{\sf H_2SO_4} = 80% by weight

100g = 80g {\sf H_2SO_4}

\large{\sf \red{No.\:of\:gram\: Equivalent=\dfrac{Mass}{Equivalent\: weight}}}

\large{\sf \red{Equivalent\: Weight (E)=\dfrac{Molecular\: Weight}{n-factor}} }

Molecular Weight of {\sf H_2SO_4} is ⎯

2 × 1 + 32 + 4 × 16

98 g

n - factor = 2

{\sf No.\:of\: gram\: Equivalent=\dfrac{mass}{Equivalent\; Weight} }

\implies{\sf \dfrac{80}{\dfrac{98}{2}}}

\implies{\sf \dfrac{80}{49}}

Specific gravity = 1.71

density of Solution = 1.71 g/mL

Volume of Solution = {\sf \dfrac{100}{1.71}}mL

{\sf \blue{Normality=\dfrac{No.\:of\: Equivalent\:of\: Solute}{Volume\:of\: Solution\:(in\:litre)} }}

\implies{\sf \dfrac{80}{49}×\dfrac{1.71}{10^{-1}} }

\implies{\bf 27.9\:N}

\huge\mathbb{\green{ANSWER-}}

Normality is {\bf \red{27.9\:N}}

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