Find any points of discontinuity for the rational function. y=x−8x2+6x−7 (1 point) Responses x = 1, x = 7 x = 1, x = 7 x = 8 x = 8 x = 1, x = -7 x = 1, x = -7 x = -1, x = 7
The point of discontinuity for the rational function y = x-8x^2+6x-7 is when the denominator is equal to zero, as division by zero is undefined.
Therefore, we need to find the values of x that make the denominator, 8x^2-6x-7, equal to zero.
Solving the quadratic equation 8x^2-6x-7 = 0, we get x = 1 and x = -7 as the roots. Hence, the points of discontinuity for the rational function are x = 1 and x = -7.
Therefore, the correct response is x = 1, x = -7.