Please help with MATLAB and Python! Thank you!

$The magnitude of the equivalent impedance of an RLC is given as \( |Z|=\sqrt{5^{2}+\left(0.5 \omega-\frac{50}{\omega}\right)^$

The magnitude of the equivalent impedance of an RLC is given as $? Z ? = 5^{2} + (0.5 ? ? \frac{50}{?})^{2}$ . Find $?$ , such that the equivalent impedance is $200 ohm$ . a) Solve it with secant's method, a. initial $?_{? 1} = 50, ?_{0} = 55$ for 3 iterations b. calculate relative approximate error in each iterations b) Write the process using MATLAB c) Write the process using Python

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Please help with MATLAB and Python! Thank you!

$The magnitude of the equivalent impedance of an RLC is given as \( |Z|=\sqrt{5^{2}+\left(0.5 \omega-\frac{50}{\omega}\right)^$

The magnitude of the equivalent impedance of an RLC is given as

? Z ? = 5^{2} + (0.5 ? ? \frac{50}{?})^{2}

. Find

?

, such that the equivalent impedance is

200 ohm

. a) Solve it with secant's method, a. initial

?_{? 1} = 50, ?_{0} = 55

for 3 iterations b. calculate relative approximate error in each iterations b) Write the process using MATLAB c) Write the process using Python

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