You measure the resistance of a resistor and an inductor and find that they have values of $R=10\mathrm{.}0+-0\mathrm{.}2$ and $R_L=1\mathrm{.}5+-0\mathrm{.}1.$ You then measure the slope of a line $(m)$ which should be equal to

$m=\frac{L}{R_L}$

and find that $m=5\mathrm{.}53{10}^{-3}+-0\mathrm{.}05{10}^{-3}\frac{H}{}.$ Fill in the code cell below to calculate the inductance $L$ and the uncertainty in the inductance.

import numpy as np

# Calculate the inductance and the uncertainty in the inductance

$R=10\mathrm{.}0$ # $0hms$

Runc $=0\mathrm{.}2$# Ohms

$RL,=1\mathrm{.}5$ # $0hms$

RLunc $=0\mathrm{.}1$# Ohms

$m,=5\mathrm{.}53e-3$ # H$/$Ohms

munc $=0\mathrm{.}05e-3$#$\frac{H}{0}hms$

# Fill in the calculation for inductance and the uncertainty in inductance using

# the calculus method. The print statements below assume that the value for

# inductance is stored in a variable called $L$ and the uncertainty in a

# variable called Lunc.

# Modify the print statement so that the correct number of digits is output.

print$(\text{'}$L $=\{$:$\mathrm{.}3f\}$ lu$00$B$1\{$:$\mathrm{.}3f\}{H}^{\text{'}}.$ format $,$ Lunc$))$