USING PYTHON 3.7

Can you please check if everything is right in my code? And help me prevent getting ValueError: math domain error (this happened on line 24 when I entered 1,2,3 for A,B,C)?

Below are the instructions for the assignment

And Below is my code so far

print("This code finds the roots of an equation using the quadratic formula")

# Quadratic equation = Ax^2 + Bx + C # And in order to find root, one must use quadratic formula, # x = (-B +- sqrt(b^2 - (4 * A * C)))/ 2 * A # Therefore, gather values for coefficients A, B and C

import math

A = int(input("Please input value for A: ")) B = int(input("Please input value for B: ")) C = int(input("Please input value for C: ")) if A != 0: x1 = (-B + math.sqrt(B**2 - (4 * A * C))) / (2 * A) x2 = (-B - math.sqrt(B**2 - (4 * A * C))) / (2 * A) print("The 2 possible roots given the coefficients entered are", x1, "and", x2)

# Above equation is invalid for linear equation (A = 0) # Write code to solve for x when A = 0

elif (A == 0) and (B != 0): if C > 0: x = -C / B else: x = C / B print("The only possible root for B=",B, "and C=",C,"is", x)

elif (A == 0) and (B == 0) and (C != 0): print("Please enter a non-zero value for C if A and B are to remain 0")

Program 4: A quadratic equation is an equation of the form Ax2 + Bx + C = 0. A, B, and C are the coefficients of the equation, and the roots are the values of x at which the equation evaluates to 0. The well-known quadratic formula is often used to find these roots. Write a program that asks a user for the coefficients A, B, and C and outputs the roots of that equation. Be aware of the following: Be sure that your request for input and your output both have descriptive text. If the roots have an imaginary component, use i when representing the imaginary term in the output. For example, you may output "3 + 7i" as a root. Be sure to handle the cases in which any or all coefficients are equal to zero. o If A != 0, there could be 2 real distinct roots, 2 real identical roots (one root of multiplicity 2), or complex roots. o If A = 0, we are left with Bx + C = 0, a linear equation with one root. o If A = B = 0, we are left with C = 0, so if user entered a non-zero value of c, write a message to the screen indicating this error