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geniusboy [140]
3 years ago
7

Ag+(aq) + e- → Ag(s) E° = +0.800 V AgBr(s) + e- → Ag(s) + Br-(aq) E° = +0.071 V Br2(l) + 2 e- → 2 Br-(aq) E° = +1.066 V Use some

of the data above to calculate Ksp at 25°C for AgBr. Enter your answer in exponential format (sample 1.23E-4) with two decimal places and no units.
Chemistry
1 answer:
Gekata [30.6K]3 years ago
5 0

Answer:

k_{sp}=4.7 \times 10^{-13}.

Explanation:

Now equation of tqo halves are:

Oxidation : Ag(s)-->Ag^+(aq)+e^-

Reduction : AgBr(s)+e^--->Ag(s)+Br^-(aq)

We know,

E^o_{cell}=0.071-(0.8)=-0.729\ V.

\Delta G^o=-n\times F \times E^o= -R\times T\times ln(k_s_p)\\-1\times 96485\times (-0.729)=-8.314\times 298\times ln(k_s_p)\\k_s_p=4.7\times 10^{-13}.

k_{sp}=4.7 \times 10^{-13}.

Hence, this is the required solution.

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The electron spends a lot of time away from hydrogen and hydrogen's nucleus is exposed for

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4 years ago
POH is a measure of the ________________ in solution. *
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<u><em>Both acids </em></u>and<u><em> bases</em></u> can measured using the pH or pOH scale. Both scales provide a measure of either the H+ concentration or the OH- concentration. Notice that each scale shows were acids and bases both are located. When acids are measured, the pH is less than 7, but the pOH is greater than 7.

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3 0
3 years ago
18. How many milliliters of water at 23 °C with a density of 1.00 g/mL must be mixed with 180 mL (about 6 oz) of coffee at 95 °C
sveticcg [70]

Answer:

The number of water that must be mixed in the solution is 170.27 mL

Explanation:

given information :

Temperature of water (T_{1}) = 23^{o}C

density of water (ρ) = 1.00 g/mL

Temperature of coffee  (T_{1}) = 95^{o}C

volume of coffee (V_{2}) = 180 mL

Mixed Temperature (T_{mix}) = 60^{o}C

to calculate the heat, w use the formula :

Q = m x c x ΔT

where

m = mass of the substance (g)

c = specific heat (J/g^{o}C)

ΔT = the temperature change (^{o}C)

in the mixture solution, the heat of the water (Q_{1}) should be the same as the heat of coffee (Q_{2}). Thus,

Q_{1} = Q_{2}

m_{1} x c_{1} x ΔT_{1} = m_{2} x c_{2} x ΔT_{2}

where

m_{1} is the mass of water

m_{2} is the mass of coffee

c_{1} is the specific heat of water

c_{2} is the specific heat of coffee

Assume coffee and water have the same specific heat. So,

c_{1} = c_{2}, we can remove it from the equation.

Hence.

m_{1} x ΔT_{1} = m_{2} x ΔT_{2}

we know that

ρ = \frac{m}{V}

m = ρ x V, subtitute it to the equation:

ρ_{1} x V_{1} x ΔT_{1} = ρ_{2} x V_{2} x ΔT_{2}

V_{1} is the volume of water

coffee and water have the same density, so we can remove the formula

V_{1} x ΔT_{1} = V_{2} x ΔT_{2}

V_{1} = (V_{2} x ΔT_{2}) / ΔT_{1}

V_{1} = V_{2} x (\frac{(T_{2} - T_{mix}) }{(T_{mix} - T_{1})}

V_{1} = 180 mL x \frac{(95-60)^{o}C}{(60-23)^{o}C}

V_{1} = 180 mL x \frac{(35)^{o}C}{(37)^{o}C}

V_{1} = 170.27 mL

3 0
3 years ago
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