diff --git a/OpenProblemLibrary/Michigan/Chap4Sec1/Q03.pg b/OpenProblemLibrary/Michigan/Chap4Sec1/Q03.pg
index 229ae516dc..acd56fb9b8 100644
--- a/OpenProblemLibrary/Michigan/Chap4Sec1/Q03.pg
+++ b/OpenProblemLibrary/Michigan/Chap4Sec1/Q03.pg
@@ -114,7 +114,7 @@ Use a graph below of \( f(x) = $func \) to estimate the
 \( x \)-values of any critical points and inflection points of 
 \( f(x) \).
 $PAR
-\{ image( insertGraph( $graph ), 'tex_size'=>500 ) \}
+\{ image( insertGraph( $graph ), 'tex_size'=>500, alt=>"Graph of a function" ) \}
 $PAR
 critical points (enter as a comma-separated list): 
 \( x = \) \{ ans_rule(25) \}
@@ -143,7 +143,6 @@ ANS(number_list_cmp( $ip ) );
 
 Context()->texStrings;
 BEGIN_SOLUTION
-$PAR SOLUTION $PAR
 
 From the graph, we see that \( f(x) \) appears to have one
 critical point, at \(x=0\), and two inflection points, one