diff --git a/libm/src/k_tanf.c b/libm/src/k_tanf.c
new file mode 100644
index 0000000..6574030
--- /dev/null
+++ b/libm/src/k_tanf.c
@@ -0,0 +1,67 @@
+/* k_tanf.c -- float version of k_tan.c
+ * Conversion to float by Ian Lance Taylor, Cygnus Support, ian@cygnus.com.
+ * Optimized by Bruce D. Evans.
+ */
+
+/*
+ * ====================================================
+ * Copyright 2004 Sun Microsystems, Inc.  All Rights Reserved.
+ *
+ * Permission to use, copy, modify, and distribute this
+ * software is freely granted, provided that this notice
+ * is preserved.
+ * ====================================================
+ */
+
+#ifndef INLINE_KERNEL_TANDF
+#ifndef lint
+static char rcsid[] = "$FreeBSD: src/lib/msun/src/k_tanf.c,v 1.20 2005/11/28 11:46:20 bde Exp $";
+#endif
+#endif
+
+#include "math.h"
+#include "math_private.h"
+
+/* |tan(x)/x - t(x)| < 2**-25.5 (~[-2e-08, 2e-08]). */
+static const double
+T[] =  {
+  0x15554d3418c99f.0p-54,	/* 0.333331395030791399758 */
+  0x1112fd38999f72.0p-55,	/* 0.133392002712976742718 */
+  0x1b54c91d865afe.0p-57,	/* 0.0533812378445670393523 */
+  0x191df3908c33ce.0p-58,	/* 0.0245283181166547278873 */
+  0x185dadfcecf44e.0p-61,	/* 0.00297435743359967304927 */
+  0x1362b9bf971bcd.0p-59,	/* 0.00946564784943673166728 */
+};
+
+#ifdef INLINE_KERNEL_TANDF
+extern inline
+#endif
+float
+__kernel_tandf(double x, int iy)
+{
+	double z,r,w,s,t,u;
+
+	z	=  x*x;
+	/*
+	 * Split up the polynomial into small independent terms to give
+	 * opportunities for parallel evaluation.  The chosen splitting is
+	 * micro-optimized for Athlons (XP, X64).  It costs 2 multiplications
+	 * relative to Horner's method on sequential machines.
+	 *
+	 * We add the small terms from lowest degree up for efficiency on
+	 * non-sequential machines (the lowest degree terms tend to be ready
+	 * earlier).  Apart from this, we don't care about order of
+	 * operations, and don't need to to care since we have precision to
+	 * spare.  However, the chosen splitting is good for accuracy too,
+	 * and would give results as accurate as Horner's method if the
+	 * small terms were added from highest degree down.
+	 */
+	r = T[4]+z*T[5];
+	t = T[2]+z*T[3];
+	w = z*z;
+	s = z*x;
+	u = T[0]+z*T[1];
+	r = (x+s*u)+(s*w)*(t+w*r);
+	if(iy==1) return r;
+	else return -1.0/r;
+}