Derive the general velocity equation in both algebraic and matrix form for the crank

slider.

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gure not to scale.

For the $4-$bar crank slider determine the open position angular velocity ${}_3$ and the slider

velocity $(d^{})$ in terms of the following data: Link $2=2$ in$,$ Link $3=10in,$ Offset $=2in,$

${}_2=40,{}_3=184\mathrm{.}097,d=11\mathrm{.}507$inch and ${}_2=10ra\frac{d}{sec}$ using the algebraic equations in

matrix form.

Matrix form is $AB=C,$ with solution $B=A^{-1}C.$ Your solution for $B$ must be in

$B=\left[\begin{array}{c}{}_3\\ d^{}\end{array}\right]=[][]=[]$

Using the above parameters provide a table showing the values of ${}_3$ and the slider velocity

$d^{}$ for $20{}_{2}180$ in $20$ increments. Use a programming language of your choice

$($MATLAB$,$ C$++,$ Python, Excel, etc.$).$ Provide your code or excel spread sheet. Past into your

submission file. Please include the output screen prints of the software you used to finish the

assignment requirements and state its name along with the native files. for example, matlab, excel,

etc.