Answer
given,
f(x) = 74 - x²
A function is continuous when it is differential at all the points.
[tex]f'(x) =\dfrac{d}{dx}(74-x^2)[/tex]
[tex]f'(x) =- 2 x[/tex]
so, the given function is continuous for all the value of x.
We should know that if a function is quadratic then it is differential at all the point. And if it is differential then it is definitely continuous.
Hence, there is no discontinuous point present in the equation.
