Asked by Sammy
There is a proton that is at the origin and an ion at x1=6 nm. If the electric field is zero at x2= -3 , what is the charge on the ion?
All I ahve for this is 2q/d^3=-e/x1^3
q=9*10^9
d=9
e=1.602*10^-19
x1=6
I get -2.7. They want an integer so i put up -3. What am I doing wrong?
All I ahve for this is 2q/d^3=-e/x1^3
q=9*10^9
d=9
e=1.602*10^-19
x1=6
I get -2.7. They want an integer so i put up -3. What am I doing wrong?
Answers
Answered by
drwls
I will assume that the units of x2 are nanometers.
I do not understand where you got your fist equation.
Let the ion charge be q. The proton charge is (+)e. At location x2 = -3 nm, the field due to the proton is
E1 = -ke/(3*10^-9)^2
and the field due to q is
E2 = -kq/(9*10^-9)^2
k is the Boltzmann constant. Don't bother multiplying it out; it will cancel out later
Since E1 + E2 = 0,
-ke/(3*10^-9)^2 = kq/(9*10^-9)^2
q = -(3^2)e = -9e
I do not understand where you got your fist equation.
Let the ion charge be q. The proton charge is (+)e. At location x2 = -3 nm, the field due to the proton is
E1 = -ke/(3*10^-9)^2
and the field due to q is
E2 = -kq/(9*10^-9)^2
k is the Boltzmann constant. Don't bother multiplying it out; it will cancel out later
Since E1 + E2 = 0,
-ke/(3*10^-9)^2 = kq/(9*10^-9)^2
q = -(3^2)e = -9e
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