please use Matlab to solve the bottom 3. I need help solving for m. thank you

Matlab Notebook on Implicit Plots and Tangent Lines This lab is to get you practice finding Implicit Derivatives and to demonstrate plotting of curves defined by equations in Matlab. Finally, you will verify that you have correctly found tangent lines at a point for those curves by plotting the curve the point and the tangent line. Example Plot the tangent line to the circle x*2+y 2 1 at the point (sqrt(2)/2, sqrt(2)/2). Steps 1. 2. By hand, find (in this case, verify) that dy/dx-x/y Evaluate the derivative at the point in Matlab a. x1#5qrt(2)/2; y]ssqrt(2)/2; 3. Enter the equation and tangent line into Matlab. Note that an "equation" is an expression that would be equal to zero. a. syms x y b. eqn1-xA2 + y*2-1 c. tanline1m*(x-x1)+y1-y 4. Plot the curve, point and tangent line in Matlab. a. ezplot(eqn1) b. hold on c. scatter([x1],[y1]) d. ezplot(tanline1) At this point you should have a plot of a circle with a tangent line at the specified oint. Repeat this for the following curves at the point 3 2. sin(xty)-ycos(x) at the point (0.0) 3. y*-y2-x2 at the point ( sqrt(3)/4, sqrt(3)/2). Matlab Notebook on Implicit Plots and Tangent Lines This lab is to get you practice finding Implicit Derivatives and to demonstrate plotting of curves defined by equations in Matlab. Finally, you will verify that you have correctly found tangent lines at a point for those curves by plotting the curve the point and the tangent line. Example Plot the tangent line to the circle x*2+y 2 1 at the point (sqrt(2)/2, sqrt(2)/2). Steps 1. 2. By hand, find (in this case, verify) that dy/dx-x/y Evaluate the derivative at the point in Matlab a. x1#5qrt(2)/2; y]ssqrt(2)/2; 3. Enter the equation and tangent line into Matlab. Note that an "equation" is an expression that would be equal to zero. a. syms x y b. eqn1-xA2 + y*2-1 c. tanline1m*(x-x1)+y1-y 4. Plot the curve, point and tangent line in Matlab. a. ezplot(eqn1) b. hold on c. scatter([x1],[y1]) d. ezplot(tanline1) At this point you should have a plot of a circle with a tangent line at the specified oint. Repeat this for the following curves at the point 3 2. sin(xty)-ycos(x) at the point (0.0) 3. y*-y2-x2 at the point ( sqrt(3)/4, sqrt(3)/2)