Solve problem $6-9$ on page $329$ of the Norton textbook by using the analytical

method ONLY. Refer to Figure P$6-3$ and Table P$6-3$ on page $330.$ You will need

to refer to pages $322-324$ for the four$-$bar inverted crank$-$slider solution,

where $b^{}$ represents $d\frac{b}{d}t($also called as the velocity of slip at B$).$ Note that

there may be a typo in the textbook for Eq$.(6\mathrm{.}30$a$),$ the variable $\text{'}b\text{'}$ in this

equation should be replaced by $b^{}.$ Solve rows $a,b,$ and $c$ in Table P$6-3.$ You

can use a MATLAB script to repeat the calculations. Submit your MATLAB

script.

TABLE P$6-3$ Data for Problems $6-8$ to $6-9$

E P$6-3$

MATLAB IS REQUIRED UPLOAD MATLAB CODE REQUIRED