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Fynjy0 [20]
2 years ago
8

10.0 ml of concentrated hno3 (15.5 m ) is added to 100.0 ml of water. how many moles of hno3 dissolve in the 100.0 ml of water?

Chemistry
1 answer:
kap26 [50]2 years ago
6 0

154.99 moles of HNO3 get dissolved in 100ml of water when 10.0 ml of conc. HNO3 (15.5M) is added to it.

<h3>How does HNO3 dissolve in water ?</h3>

Since nitric acid is a moderately potent acid, we assume that the water solvent undergoes complete protonolysis in accordance with the equation:

HNO_{3}(aq) + H_{2}O(l)  ⇄ H_{3}O^{+}  +  NO_{3}^{-}

To the right is where the equilibrium is.

The aqueous solution is now stoichiometric for hydronium ion and nitrate ion, regardless of the initial nitric acid concentration.

<h3>Given: </h3>

V1 (Volume of nitric acid)  = 10.0ml

M1 (Molarity of nitric acid) = 15.5M

V (Volume of Water)  = 100.0ml

n (no. of moles of HNO3 dissolved)  = ?

<h3>Formula applied:</h3>

1) For dilution : M1V1 = M2V2

where : V2 = total volume of the final solution

             M2 = molarity of the final solution

2) Molarity  = ( no. of moles (mol) ) / ( total volume of the solution (l) )

<h3 /><h3>Universal constants used :</h3>

Molar mass of HNO3 = 63.01g

<h3 /><h3>Solution:
</h3>

M1*V1 = M2*V2    = > M2 =  \frac{M1*V1}{V2} \\\\= > M2 = \frac{15.5*10}{110} mol ml^{-1} \\\\= > M2 = 1.409 mol ml^{-1}\\

Now, calculate the no. of moles dissolved in the solution :

M2 = \frac{n}{V} \\\\= > 1.409 mol ml^{-1}  =  \frac{n}{110} ml \\\\= > n  =  1.409 * 110 mol\\\\= > n = 154.99 mol

Learn more about nitric acid   :

brainly.com/question/26015251

#SPJ4

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Find the pH during the titration of 20.00 mL of 0.1000 M butanoic acid, CH3CH2CH2COOH (K a = 1.54 × 10 − 5), with 0.1000 M NaOH
Zina [86]

Here is the full question

Find the pH during the titration of 20.00 mL of 0.1000 M butanoic acid, CH3CH2CH2COOH (K a = 1.54 × 10 − 5), with 0.1000 M NaOH solution after the following additions of titrant (total volume of added base given):

a) 10.00 mL  

pH   = <u>                        </u>

b) 20.10 mL

pH   = <u>                        </u>

c) 25.00 mL

pH   = <u>                        </u>

<u />

Answer:

pH = 4.81

pH = 10.40

pH = 12.04

Explanation:

a)

Number of moles of butanoic acid

= 20.00 \ mL * \frac{L}{1000 \ mL} * \frac{0.1000 \ mol}{ L}

= 0.002000 mol

Number of moles of NaOH added

= 10.00 \ mL * \frac{L}{1000 \ mL }* \frac{0.1000 \ mol }{L}

= 0.001000 mol

pKa of butanoic acid = - log Ka

= - log ( 1.54 × 10⁻⁵)

= 4.81

Equation for the reaction is expressed as follows:

CH₃CH₂CH₂COOH    +  OH⁻   ----->   CH₃CH₂COO⁻   +   H₂O

The ICE Table is expressed as follows:

                    CH₃CH₂CH₂COOH    +  OH⁻   ----->   CH₃CH₂COO⁻   +   H₂O

Initial                 0.002000                  0.001000               0

Change            - 0.001000                - 0.001000         + 0.001000  

Equilibrium         0.001000                         0                   0.001000

Total Volume = (20.00 + 10.00 ) mL

=  30.00 mL = 0.03000 L

Concentration of  [CH₃CH₂CH₂COOH] = \frac{0.001000 \ mol}{ 0.03000 \ L }

= 0.03333 M

Concentration of [CH₃CH₂COO⁻]  = \frac{0.001000 \ mol}{ 0.03000 \ L}

= 0.03333 M

By Henderson- Hasselbalch equation

pH = pKa + log \frac{conjugate \ base}{acid }

pH = pKa + log \frac{CH_3CH_2CH_2COO^-}{CH_3CH_2CH_2COOH}

PH = 4.81  + log \frac{0.03333}{0.03333}

pH = 4.81

Thus; the pH of the resulted buffer solution after 10.00 mL of NaOH was added = 4.81

b )

After the equivalence point, we all know that the pH of the solution will now definitely be determined by the excess H⁺

Number of moles of butanoic acid

= 20.00 \ mL * \frac{L}{1000 \ mL} * \frac{0.1000 \ mol}{ L}

= 0.002000 mol

Number of moles of NaOH added

= 20.10 \ mL * \frac{L}{1000 \ mL} * \frac{0.1000 \ mol}{ L}

= 0.002010 mol

Following the previous equation of reaction , The ICE Table for this process is as follows:

                    CH₃CH₂CH₂COOH    +  OH⁻   ----->   CH₃CH₂COO⁻   +   H₂O

Initial                 0.002000                  0.002010               0

Change           - 0.002000                -0.002000         + 0.002000  

Equilibrium         0                                0.000010            0.002000

We can see here that the base is present in excess;

NOW, number of moles of base present in excess

= ( 0.002010 - 0.002000) mol

= 0.000010 mol

Total Volume = (20.00 + 20.10 ) mL

= 40.10 mL × \frac{1 \ L}{1000 \ mL }

= 0.04010 L

Concentration of acid [OH⁻] = \frac{0.000010 \ mol}{0.04010 \ L }

= 2.494*10^{-4} M

Using the ionic  product of water:

[H_3O^+] = \frac{K \omega }{[OH^-]}

where

K \omega = 10^{-14}

[H_3O^+] = \frac{1.0*10^{-14}}{2.494*10^{-14}}

= 4.0*10^{-11}M

pH = - log [H_3O^+}]

pH = - log [4.0*10^{-11}M]

pH = 10.40

Thus, the pH of the solution after the equivalence point = 10.40

c)

After the equivalence point, pH of the solution is determined by the excess H⁺.

Number of moles of butanoic acid

= 20.00 \ mL * \frac{L}{1000 \ mL} * \frac{0.1000 \ mol}{ L}

= 0.002000 mol

Number of moles of NaOH added

= 25.00 \ mL * \frac{L}{1000 \ mL} * \frac{0.1000 \ mol}{ L}

= 0.002500 mol

From our chemical equation; The ICE Table can be illustrated as follows:

                    CH₃CH₂CH₂COOH    +  OH⁻   ----->   CH₃CH₂COO⁻   +   H₂O

Initial                 0.002000                 0.002500               0

Change           - 0.002000                -0.002000           +0.002000  

Equilibrium         0                               0.000500            0.002000

Base is present in excess

Number of moles of base present in excess = [ 0.002500 - 0.002000] mol

= 0.000500 mol

Total Volume = ( 20.00 + 25.00 ) mL

= 45.00 mL

= 45.00 × \frac{1 \ L}{1000 \ mL }

= 0.04500 L

Concentration of acid [OH⁻] = \frac{0.0005000 \ mol}{ 0.04500 \ L }

= 0.01111 M

Using the ionic product of water [H_3O^+] = \frac{K \omega }{[OH^+]}

= \frac{1.0*10^{-14}}{0.01111}

= 9.0*10^{-13} M

pH = - log [H_3O^+}]

pH = - log [9.0*10^{-13}M]

pH = 12.04

Thus, the pH of the solution after the equivalence point = 12.04

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