diff --git a/whatIsALimit/digInContinuity.tex b/whatIsALimit/digInContinuity.tex
index a752144..55cfe69 100644
--- a/whatIsALimit/digInContinuity.tex
+++ b/whatIsALimit/digInContinuity.tex
@@ -201,7 +201,7 @@
   Compute:
   $\lim_{x\to \pi} \cos{x}\begin{prompt}= \answer{-1}\end{prompt}$
   \begin{feedback}
-    The function $f(x)=  \cos{x}$ is contionuous
+    The function $f(x)=  \cos{x}$ is continuous
  for all real values of
     $x$.  In particular, $f(x)$ is continuous at $x=\pi$.  Since $f$
     is continuous at $\pi$, we know that $\lim_{x\to \pi} f(x) = f(\pi)=-1$.