Question

b) Req (-q(44) to an integral which intaing \[ \begin{aligned} \left.|e| x\right|^{2} & =\frac{3 \varepsilon_{0} \hbar c}{\pi N A \operatorname{lo} 10 x^{10} \log e}-\int \frac{\varepsilon}{\omega} d \omega . \\ & =1.023 \times 10^{-61} \int \frac{\varepsilon}{\omega} d \omega \rightarrow 46 \end{aligned} \]

          b) Req (-q(44) to an integral which intaing
\[
\begin{aligned}
\left.|e| x\right|^{2} & =\frac{3 \varepsilon_{0} \hbar c}{\pi N A \operatorname{lo} 10 x^{10} \log e}-\int \frac{\varepsilon}{\omega} d \omega . \\
& =1.023 \times 10^{-61} \int \frac{\varepsilon}{\omega} d \omega \rightarrow 46
\end{aligned}
\]

b) Req (-q(44) to an integral which intaing

.|e| x|^2 =(3 ε0ħ c)/(π N A lo 10 x^10log e)-∫(ε)/(ω) d ω .
=1.023 × 10^-61∫(ε)/(ω) d ω→ 46

Added by Gloria T.

Introduction to Electrodynamics

David J. Griffiths, Reed College 3rd Edition

Chapter 10

Instant Answer

Solved by Expert Aakash Goyal

Step 1

Step 1: Identify the given equation from the image: \[ \left| e x \right|^2 = \frac{3 \varepsilon_0 \hbar c}{\pi N A \log 10 x^{10} \log e} - \int \frac{\varepsilon}{\omega} d\omega \] Show more…

Show all steps

Thanks for your feedback!

b) Req (-q(44) to an integral which intaing \[ \begin{aligned} \left.|e| x\right|^{2} & =\frac{3 \varepsilon_{0} \hbar c}{\pi N A \operatorname{lo} 10 x^{10} \log e}-\int \frac{\varepsilon}{\omega} d \omega . \\ & =1.023 \times 10^{-61} \int \frac{\varepsilon}{\omega} d \omega \rightarrow 46 \end{aligned} \]