Question #297693

1. What is the magnitude of the electric field at a field point 2 m from a point charge q0 = 4 nC?  

 


2.  Determine the electric field of a –60-nC charge that is experiencing an electric force of 2.75 x 10–4 N.   

 

3. Suppose two point charges, q1 = + 43 nC and q2 = –17 nC, are separated by a distance of 6 cm. Determine the:

(a) electric force interacting between the two charges; and

(b) electric field of each charge.


4. Determine the electric field strength and potential in air at a distance of 3 cm from a charge of 5 X 10-8 C.


1
Expert's answer
2022-02-15T10:58:24-0500

1)


E=KQr2\begin{vmatrix} E \\ \end{vmatrix}=\frac{KQ}{r^2}


=9×109×4×10922=9N/C=\frac{9×10^9×4×10^{-9}}{2^2}=9N/C


2)


E\begin{vmatrix} E \\ \end{vmatrix} =Fq=\frac{F}{q}


=2.75×10460×109=4583.3N/C=\frac{2.75×10^{-4}}{60×10^{-9}}=4583.3N/C


3)

a)

F=Kq1q2r2\begin{vmatrix} F \\ \end{vmatrix}=\frac{Kq_1q_2}{r^2}


=9×109×43×17×(109)2(6×102)2=\frac{9×10^9×43×17×(10^{-9})^2}{(6×10^{-2})^2}

=1.8275×103N=1.8275×10^{-3}N


b)

Eq1=Fq=1.8275×10317×109\begin{vmatrix} E_{q_1} \\ \end{vmatrix}=\frac{F}{q}=\frac{1.8275×10^{-3}}{17×10^{-9}}


=1.075×105N/C=1.075×10^5N/C


Eq2=1.8275×10343×109=4.25×104N/C\begin{vmatrix} E_{q_2} \\ \end{vmatrix}=\frac{1.8275×10^{-3}}{43×10^{-9}}=4.25×10^4N/C



4)


E=KQr2=9×109×5×108(3×102)2=5×105N/CE=\frac{KQ}{r^2}=\frac{9×10^9×5×10^{-8}}{(3×10^{-2})^2}=5×10^5N/C


V=KQr=9×109×5×108(3×102)=1.5×104VV=\frac{KQ}{r}=\frac{9×10^9×5×10^{-8}}{(3×10^{-2})}=1.5×10^4V




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