Physics, asked by padhynityananda12345, 1 year ago

solve itttttttttttt​

Attachments:

Answers

Answered by ShivamKashyap08
13

\huge{\bold{\underline{\underline{....Answer....}}}}

\huge{\bold{\underline{Given:-}}}

  • Volume of NaOH = 10 ml.
  • Molarity of NaOH = 0.45M.
  • Volume of HCl = 40 ml.
  • Molarity of HCl = 0.10M.

\huge{\bold{\underline{Explanation:-}}}

\rule{300}{1.5}

As we know,

Volume of NaOH is 0.10 ml ,

converting it to Litres,

We get the volume as,

\large{\underline{ \tt Volume \: of \: NaOH = 0.01 \: L}}

Molarity = 0.45M.

Now,

As we know,

\large{\tt Molarity = \dfrac{Moles}{Volume\:  of \: solution_{(liters)}}}

Substituting the values,

\large{ \tt 0.45 = \dfrac{n}{0.01}}

\large{ \tt n = 0.01 \times 0.45}

\large{\boxed{ \tt n = 0.0045 \: moles}}

\rule{300}{1.5}

\rule{300}{1.5}

Volume of HCl is 0.40 ml ,

converting it to Litres,

We get the volume as,

\large{\underline{ \tt Volume \: of \: HCl = 0.04 \: L}}

Molarity = 0.1M.

Now,

As we know,

\large{\tt Molarity = \dfrac{Moles}{Volume\:  of \: solution_{(liters)}}}

Substituting the values,

\large{ \tt 0.1 = \dfrac{n}{0.04}}

\large{ \tt n = 0.004 \times 0.1}

\large{\boxed{ \tt n = 0.004 \: moles}}

\rule{300}{1.5}

\rule{300}{1.5}

Now, writing the chemical reaction,

\large{\bold{ \tt NaOH + HCl \xrightarrow{} NaCl + H_2O}}

Here we see ,

1 mole of NaOH reacts with HCl to neutralize the effect.

Now,

\large{ \tt 1 \: mole \: of HCl = 1 mole \: of NaOH}

\large{ \tt 0.004 \: mole \: of HCl = 0.004 \: mole \: of NaOH}

Therefore,

Sodium hydroxide will be left unreacted, and will cause the Ph effect,

As all other Sodium hydroxide has neutralized Hydrochloric acid.

No. of moles left (NaOH) = 0.0045 - 0.004

No. of moles left (NaOH) = 0.0005.

\large{\boxed{ \tt No. \: of \: moles \: left \:  (NaOH) = 0.0005}}

As here there is domination of Basic nature then we have to find first p(oH).

\large{ \tt concentration \: of \: OH^{-} \: ions =  \dfrac{moles \: left}{total \: volume}}

Substituting the values,

\large{ \tt concentration \: of \: OH^- \: ions =  \dfrac{0.0005}{0.01 + 0.04}}

\large{ \tt concentration \: of \: OH^- \: ions =  \dfrac{0.0005}{0.05}}

\large{\boxed{ \tt concentration \: of \: OH^- \: ions = 0.01}}

As we know the formula,

\large{\boxed{\tt p(OH) = - log(OH)}}

Substituting the values,

\large{ \tt p(OH) = - log(10^{-2})}

It comes as,

\large{ \tt p(OH) = 2}

But we know,

\large{\boxed{ \tt pH + p(OH) = 14}}

substituting ,

\large{ \tt pH + 2 = 14}

\large{\tt pH = 14 - 2}

\huge{\boxed{\boxed{ \tt pH = 12 }}}

\rule{300}{1.5}

So, the pH of the solution is 12.

Therefore, option - 2 is correct.

Similar questions