(Solved): DO NOT ANSWER USING ANYTHING BUT MATHCAD. DO NOT ANSWER WITH MATLAB.  PLEASE PLEASE PLEASE s ...

DO NOT ANSWER USING ANYTHING BUT MATHCAD. DO NOT ANSWER WITH MATLAB. 

PLEASE PLEASE PLEASE solve using Mathcad. I don't have access to matlab, matlab code doesn't help me. For turbulent flow, the Colebrook equation can be used to calculate the friction factor, \[ \frac{1}{\sqrt{f}}=-2 \log \left(\frac{\varepsilon}{3.7 D}+\frac{2.51}{\operatorname{Re} \cdot \sqrt{f}}\right) \] Where \( f \) is the friction factor, \( \varepsilon \) is the relative roughness, \( D \) is the pipe diameter, and Re is the Reynolds number which is defined as: \[ \operatorname{Re}=\frac{\rho \cdot \mathrm{V} \cdot \mathrm{D}}{\mu} \] Use newton's method to find the friction factor when density \( (\rho) \) is \( 3.23 \mathrm{~kg} / \mathrm{m}^{3} \), velocity (V) is \( 20 \mathrm{~m} / \mathrm{s}, \varepsilon=0.0015 \mathrm{~mm}, \mathrm{D}=0.001 \mathrm{~m} \), and the viscosity \( (\mu) \) is \( 1.79^{*} 10^{-5} \mathrm{~N}^{*} \mathrm{~s} / \mathrm{m}^{2} \). Make sure your solution converges to 5 decimal places. Verification: Verify by solving for the friction factor using a solve block.