Find the values of x for which the function is continuous.

Question

Quizplus · Accepted Answer

For a function to be continuous, the limit of the function as x approaches a should exist, and it should be equal to the value of the function at a.

In the given function, we can see that there are some hexadecimal values in the expression, but we can ignore them as they don't affect the continuity of the function.

The function has a denominator of x^2 - 24x + 143, which can be factored as (x-11)(x-13). So, the function is undefined at x=11 and x=13.

However, we can see that there are no terms with x-11 or x-13 in the numerator, so the undefined points will not affect the continuity of the function.

Therefore, the function is continuous for all values of x, except x=11 and x=13. Among the given choices, only option C has the hexadecimal value c9e5, which matches the solution.

Find the Values of X for Which the Function Is