Symbolic math Applied on algebraic math

The aim of the code is to solve matrix function numerically using the power of symbolic math

syms a b c s x t

"by WILLIE B"

% Defferantiate cubic equation twice, and plot it on the same axis with its

% respective derivatives

% Give a,b,c and s as constants of cubic equation

a=2

b=3

c=8

s=12

syms p [0,5]

p=a

% Original equation

e=a*x*t+b

% Compute analytic solution of a symbolic equation

e

solution = solve(e,x*t,...

"Real",true,...

"MaxDegree",8);

% Display symbolic solution returned by solve

displaySymSolution(solution);

x==e-a*x*t==-e

var = taylor(e ...

)

hold on

% First derivative

de=diff(e)

% Second derivative

dde=diff(de)

var2 = taylor(dde,x)

% We can the plot the follwing Graphs

fplot(x)

fplot(de)

fplot(dde)

title("Compounded Plot")

xlabel("(x*t)")

ylabel("(y)")

legend(EdgeColor='r')

grid on

hold off

syms f(o,v) 5

f

f1_1=1

f2_2 =1

f3_3=1

f4_4=1

f5_5=1

m=subs(f)

m=f(3,2)

f1_1

f2_2

i=vpa(f)

var3 = subs(i,[o,v],[0,0])