if you have the following polynomial function p(x):
Px=an Xn+an-1Xn-1+an-2 Xn-2+â€¦+ a1x+a0
Where an,a n-1â€¦a0 are constant coefficients ? X=x0
do the following list data structure
The list should contain the coefficients of the polynomial function such that the position 0 has the coefficient a0 and the position 1 has the coefficient a1 while the position n has the coefficient an
You should create the number of polynomial functions you should evaluate randomly between (1 and 10)
For example, if the number is 7, you should create a dynamic array of integers of size 7 and fill it with random integer n between (0 and 12) where n is representing the heist coefficient of the polynomial function, for example if n=4 then the max degree is 4 and you should create a list of 5 integer items to fill it with the function double coefficients randomly between (-100.0 to + 100.0)
For example, if the five coefficients are a0=4.5 and a1=0 and a2 = -55.4 and a3= -22 and a4=11.75 then the polynomial function P(x) = 11.75 X4 â€“ 22 X3 â€“ 55.5 X2 + 4.5
Then each function should determine the x0 to be solved randomly between (-10 and 10). i.e. solve it for x0=2, so P(2)= – 205.5
Find the function that has the largest value.
Which function that has more zero coefficients.
Choose random coefficient and makes it 0. (find the value of the function)
Choose random function and print it in polynomial form p(x)=â€¦.