Fix some typo

Author: user202729

src/sage/rings/padics/factory.py

@@ -1643,7 +1643,7 @@ class Zp_class(UniqueFactory):
         1 + 2*5^2 + 5^3
 
     The floating point case is similar to the fixed modulus type
-    in that elements do not trac their own precision.  However, relative
+    in that elements do not track their own precision.  However, relative
     precision is truncated with each operation rather than absolute precision.
 
     On the contrary, the lattice type tracks precision using lattices
@@ -2196,7 +2196,7 @@ def Zq(q, prec=None, type='capped-rel', modulus=None, names=None,
         2*3^2 + (2*a + 2)*3^3
 
     The floating point case is similar to the fixed modulus type
-    in that elements do not trac their own precision.  However, relative
+    in that elements do not track their own precision.  However, relative
     precision is truncated with each operation rather than absolute precision.
 
     MODULUS:

src/sage/rings/polynomial/binary_form_reduce.py

@@ -192,7 +192,7 @@ def covariant_z0(F, z0_cov=False, prec=53, emb=None, error_limit=0.000001):
         FM = f  # for Julia's invariant
     else:
         # solve the minimization problem for 'true' covariant
-        CF = ComplexIntervalField(prec=prec)  # keeps trac of our precision error
+        CF = ComplexIntervalField(prec=prec)  # keeps track of our precision error
         z = CF(z)
         FM = F(list(mat * vector(R.gens()))).subs({R.gen(1): 1}).univariate_polynomial()
         from sage.rings.polynomial.complex_roots import complex_roots