Let's consider the following equation: x^2 - 8x – 18 = 0. Let's find the discriminant of a given square equation: D = 8^2 - 4*(-18) = 136 = 4*34, so sqrt(D) = 2sqrt(34). Let's write down the solution of a given equation using standard formulas for solution of a square equation: x1 = (8 + 2sqrt(34))/2 = 4 + sqrt(34); x2 = (8 - 2sqrt(34))/2 = 4 - sqrt(34). So, the x intercepts of the function are x1 = 4 + sqrt(34) and x2 = 4 - sqrt(34).
Comments
Leave a comment