Please solve it using python$5\mathrm{.}18$ For fluid flow in pipes, friction is described by a di$-$

mensionless number, the Fanning friction factor $f.$ The Fan$-$

ning friction factor is dependent on a number of parameters

related to the size of the pipe and the fluid, which can

all be represented by another dimensionless quantity, the

Reynolds number $Re.$ A formula that predicts $f$ given $Re$ is

the von Karman equation:

$\frac{1}{\sqrt[\phantom{2}]{f}}=4lo{g}_{10}(Re\sqrt[\phantom{2}]{f})-0\mathrm{.}4$

Typical values for the Reynolds number for turbulent flow

are $10,000$ to $500,000$ and for the Fanning friction factor are

$0\mathrm{.}001$ to $0\mathrm{.}01.$ Develop a function that uses bisection to solve

for $f$ given a user$-$supplied value of $Re$ between $2,500$ and

$1,000,000.$ Design the function so that it ensures that the ab$-$

solute error in the result is