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CaHeK987 [17]
3 years ago
5

Nickel has chemical symbol Ni and the atomic 28. How many protons,neutrons,and electronic would be found in an atom of nickel-78

Chemistry
2 answers:
ira [324]3 years ago
8 0
In nickel-78, there are 28 protons, 28 electrons, and 50 neutrons.

The protons is always the atomic number.
The electron would always be the atomic number when it's a neutral atom. (Different for isotopes)
The neutrons is always the number that makes up the mass with protons. You can figure it out by subtracting atomic mass by protons. (78-28 = 50)
Andreas93 [3]3 years ago
8 0

Explanation:

Atomic number is the sum of only total number of protons present in an element. Whereas mass number or atomic mass is the sum of total number of both protons and neutrons present in an element.

For example, given atom of Ni has atomic number 28.  And, it is known that atomic mass of Ni is 58 g/mol.

Therefore, number of neutrons present in it will be calculated as follows.

                    Mass number = no. of protons + no. of neutrons

                         58 = 28 + no. of neutrons

                    no. of neutrons = 58 - 28  

                                               = 30

Also, when an atom is neutral in nature then its number of protons equal to the number of electrons present in it.

Hence, we can conclude that in a neutral atom of Ni there are 28 protons, 30 neutrons and 28 electrons.

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Explanation:

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Formula to calculate minimum amount of work is as follows.

            W_{s} = C_{p}T_{1}[(\frac{P_{2}}{P_{1}})^{\frac{R}{C_{p}}} - 1]

                          = 3.5 \times 8.314 J/k mol \times 306 \times [(\frac{550}{125})^{\frac{1}{3.5}} - 1]

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Therefore, total work done will be calculated as follows.

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Since, m = \frac{150 \times 10^{3}g/min}{29}. Therefore, putting these values into the above formula as follows.

            Total work done = m \times W_{s}

                                        = \frac{150 \times 10^{3}g/min}{29} \times 4.692 kJ/min      

                                       = 24268.96 kJ/min

It is known that 1 kJ/min = 0.0166 kW. Hence, convert 24268.96 kJ/min into kW as follows.

                   24268.96 kJ/min \times \frac{0.0166 kW}{1 kJ/min}                                                    

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Thus, we can conclude that the minimum work required by an air compressor is 402.86 kW.

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