use quarto, not Pluto to render pages

CwJ/integrals/partial_fractions.jmd

@@ -75,15 +75,10 @@ The value of this decomposition is that the terms $a_{ij}(x)/q_i(x)^j$
 each have an antiderivative, and so the sum of them will also have an
 antiderivative.
 
-```julia; echo=false
-note("""
-
-Many calculus texts will give some examples for finding a partial
-fraction decomposition. We push that work off to `SymPy`, as for all
-but the easiest cases - a few are in the problems - it can be a bit tedious.
-
-""")
-```
+!!! note
+	Many calculus texts will give some examples for finding a partial
+	fraction decomposition. We push that work off to `SymPy`, as for all
+	but the easiest cases - a few are in the problems - it can be a bit tedious.
 
 In `SymPy`, the `apart` function will find the partial fraction
 decomposition when a factorization is available. For example, here we see $n_i$ terms for each power of
@@ -418,8 +413,8 @@ choices = [
 L"The value $c$ is a removable singularity, so the integral will be identical.",
 L"The resulting function has an identical domain and is equivalent for all $x$."
 ]
-ans = 2
-radioq(choices, ans, keep_order=true)
+answ = 2
+radioq(choices, answ, keep_order=true)
 ```
 
 
@@ -431,8 +426,8 @@ choices = [
 L"The value $c$ is a removable singularity, so the integral will be identical.",
 L"The resulting function has an identical domain and is equivalent for all $x$."
 ]
-ans = 2
-radioq(choices, ans, keep_order=true)
+answ = 2
+radioq(choices, answ, keep_order=true)
 ```
 
 
@@ -444,8 +439,8 @@ choices = [
 L"The value $c$ is a removable singularity, so the integral will be identical.",
 L"The resulting function has an identical domain and is equivalent for all $x$."
 ]
-ans = 3
-radioq(choices, ans, keep_order=true)
+answ = 3
+radioq(choices, answ, keep_order=true)
 ```