Find the value of limx→5(x2−5x+10)
The given limit is a direct limit which can be found by substituting x=5.
⇒ limx→5(x2−5x+10)=52−5×5+10
=10
We can directly substitute the value because the function x2−5x+10 is defined at x=5 and the limiting
value is equal to the value of the function at x=5.