Please help me with this C program, please make it as simple as possible because I'm in programming 1 and I just started along with using lots of comments.

Please don't use count or cin statements and please use #include. Can also use #include and #include if needed.

USE 2, 4, 6 INSTEAD OF a, b, a

Here is the problem:

Here is the Algorithm, please make it look like very similar to the algorithm:

Here is the formula that needs to be used and please USE 2, 4, 6 INSTEAD OF a, b, a:

Please make it as simple as possible because I'm in programming 1 and I just started along with using lots of comments.

Please don't use count or cin statements and please use #include. Can also use #include and #include if needed.

USE 2, 4, 6 INSTEAD OF a, b, a

Write a C program that finds the value of a specific quadratic function f(x) = ax^2 + bx+c where you pick a, b and c (before you program) to be non-zero integers. Use the function we worked with in class! Do not put a, b or c in the program. In the program, find the value of your function in the regular way and using a recursive function call. Ask the user for a positive integer value (for x), and print out the two results. Ask the user to run again or not. Put the regular and recursive function definitions in the top comment (and on the top of your design as part of the data). embantu eliputi Ale nrint) of the output for one run of your program with a negative integer and two values between 2 and 20. main: print "this program calculates f(x)=... 2 ways while user select to go againg get input (check input>0! while...) y = calculate_fofx(input) print f(x) = y y=RecursiveQuadratic of input print y RecursiveQuadratic: if z=0 return 3 else return (recur(2-1) + 20*2 - 5) x+2x+1 Program 2 formula a=2 b=4 (= 6 11 f(x) = 2x + 4x +6 f(x+1)= 2(x+1) + 4 (x+1)+6 f(x+1) = 2 (x+2x+1)+ 4x + 4 +6 = 2x + 4x + 2 + 4x + 476 = 2x + 8x +12 = 2x + 4x + 48 15 1616) = (2x + 4 +63 + H2 +6 fCX+) = f(x) + 4x Z x =X+ =2-1 f(x) = f(2-1) +4(2-1)+6 f (z)= f (Z -1) +42 + who=6 2 ba | Test of formula on back of page