Find the minimum possible value of \(|a|\) such that the function below is continuous along the interval \([b,\infty)\) and there is no value of \(x<b\) such that \(y\) is a real number.

\[16y^2=a+15 x-9 x^2+x^3\]

Note: \(b\) is a constant of real integral value.

×

Problem Loading...

Note Loading...

Set Loading...