electrostatic force between two positive ions carrying equal charges is 4×10N when separation is 5 Angstrom how many electrons are missing from each
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1
Using Coulomb,'s law
F=Kq1q2/r2=Kq2/r2F=Kq1q2/r2=Kq2/r2
You get
q=r×√(F/K)q=r×√(F/K)
=(5×10−10)×√(4×10−9)/(9×109)=(5×10−10)×√(4×10−9)/(9×109)
= 3.33×10−193.33×10−19
Which is impossible as charge is quantized. It can have values which are integral multiple of 1.6 × 10^-19 only.
Second answer
Let's assume the charges to be +q.
F = kq2r2kq2r2
k= 9×109Nm2C−29×109Nm2C−2,
F=4×10−9N4×10−9N,
r=5×10−10m=5×10−10m
4×10−9 = 9×109.q225×10−20⟹4×10−9 =
9×109.q225×10−20
Or,
q = 3.3×10−19C3.3×10−19C
q = -ne
⟹n=−3.3×10−19−1.6×10−19⟹n=−3.3×10−19−1.6×10−19
No. Of electrons missing in each, n= 2
F=Kq1q2/r2=Kq2/r2F=Kq1q2/r2=Kq2/r2
You get
q=r×√(F/K)q=r×√(F/K)
=(5×10−10)×√(4×10−9)/(9×109)=(5×10−10)×√(4×10−9)/(9×109)
= 3.33×10−193.33×10−19
Which is impossible as charge is quantized. It can have values which are integral multiple of 1.6 × 10^-19 only.
Second answer
Let's assume the charges to be +q.
F = kq2r2kq2r2
k= 9×109Nm2C−29×109Nm2C−2,
F=4×10−9N4×10−9N,
r=5×10−10m=5×10−10m
4×10−9 = 9×109.q225×10−20⟹4×10−9 =
9×109.q225×10−20
Or,
q = 3.3×10−19C3.3×10−19C
q = -ne
⟹n=−3.3×10−19−1.6×10−19⟹n=−3.3×10−19−1.6×10−19
No. Of electrons missing in each, n= 2
mangharam:
sorry
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