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sergiy2304 [10]
3 years ago
5

HOW DO I KNOW WHICH ELEMENTS TAKE PART IN COVALENT BONDING ?

Chemistry
1 answer:
BartSMP [9]3 years ago
6 0
If there's a pair of electrons in the elements shared by atoms, the elements are taking part in covalent bonding.
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Give an explanation for the order of reactivity observed for the three saturated alkyl halides with ag+
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<span>There are 3 prime, 2 prime, and 1 prime carbocations that form in the reaction. SN1 reactions favor them in the order of 3, 2, then 1.</span>
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What is the measurement 222.008 mm rounded off to four significant digits?
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Calculate the Gibbs energy of freezing (DeltaGfreezing) in units of J/mol when supercooled water freezes at -3degreeC at constan
frutty [35]

Explanation:

It is known that the change in Gibb's free energy varies with temperature as follows.

            \Delta G(T) = \Delta H(T) - T \Delta S(T)

                             = \Delta H(T_{f}) - \Delta C_{p,m} (T - T_{f}) - T[\Delta S(T_{f}) - \Delta C_{p,m} ln (\frac{T}{T_{f}})]

         \Delta H(T_{f}) = -\Delta_{fus} H(T_{f})        (assumption)

                     = \Delta H(T_{f}) - \frac{T}{T_{f}} \Delta H(T_{f}) - \Delta C_{p, m}(T - T_{f} - T ln \frac{T}{T_{f}})

                     = (\frac{T}{T_{f}} - 1) \Delta_{fus} H(T_{f}) - \Delta C_{p,m}(T - T_{f} - Tln (\frac{T}{T_{f}}))

As, T = -3^{o}C = (-3 + 273) = 270 K,   T_{f} = 0^{o}C = 0 + 273 K = 273 K.

Therefore, calculate the change in Gibb's free energy as follows.

     \Delta G(T) = (\frac{T}{T_{f}} - 1) \Delta_{fus} H(T_{f}) - \Delta C_{p,m}(T - T_{f} - Tln (\frac{T}{T_{f}}))

= (\frac{270 K}{273 K} - 1)(6000 J/mol K) - (75.3 - 38) J/mol K (270 K - 273 K - 270 K ln \frac{270 K}{273 K})

                  = -65.93 J/mol K + 0.62 J/mol K

                  = -65.31 J/mol K

Thus, we can conclude that Gibbs energy of freezing for the given reaction is -65.31 J/mol K.

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4 years ago
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at 30°C 80 g of sodium nitrate is dissolved in 100 g of water is a solution saturated and unsaturated or supersaturated
soldi70 [24.7K]

Answer:

c

Explanation:

thats the answer

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