For each problem, you will need to create an m.file l. Given that the equation of a straight line is y mxtc, where m and c are constants. Compute the y-coordinates of a line with slope m-o5 and the intercepts c =-2 at the following x-coordinates: r is a vector that has 5 elements linearly spaced between 0 and 10. 2. Create a vector t with 10 elements: 1, 2, 3,.. 10. Now compute the following quantities: = t sin(t) t-1 a. t+1 c, z= sin(t2) t2 3. Points on a circle: All points with coordinates -r cos0 and yr sint, where r is a constant, lie on a circle with a radius r, i.e, they satisfy the equation x2 y2-r2 Create a column vector for with the values 0, /4, 2. 3t/4, , and 5-4. Take-2 and compute the column vectors x and y. Now check that x and y indeed satisfy the equation of a circle, by computing the radius r (x2+y2) [To calculate r you will need the operator for squaring x and y. You could also compute x 2 by x.*x also. liverables (what you need to turn in) This will be completed using MATLAB. Please submit *.m file(s) to Canvas