ICDcodes.org
FY2027

K08Other disorders of teeth and supporting structures

Not billable

Is K08 billable?

No — K08 is a non-billable header code. K08 groups more specific codes and cannot be submitted on a claim. A valid ICD-10-CM code must be reported at the highest level of specificity available in its branch. Select one of the 60 billable codes beneath K08.

Billable codes under this header

K08 at a glance

CodeK08
DescriptionOther disorders of teeth and supporting structures
BillableNo — header code
Code setICD-10-CM FY2027
Valid for encountersOctober 1, 2026 – September 30, 2027

Excludes2 — not included here

The conditions below are not part of K08, but a patient may have both at the same time. When documentation supports it, K08 and the excluded code may both be reported.

  • dentofacial anomalies [including malocclusion] (M26.-)
  • disorders of jaw (M27.-)

Excludes2 — not included here — inherited from Chapter 11

The conditions below are not part of K08, but a patient may have both at the same time. When documentation supports it, K08 and the excluded code may both be reported.

  • certain conditions originating in the perinatal period (P04-P96)
  • certain infectious and parasitic diseases (A00-B99)
  • complications of pregnancy, childbirth and the puerperium (O00-O9A)
  • congenital malformations, deformations and chromosomal abnormalities (Q00-Q99)
  • endocrine, nutritional and metabolic diseases (E00-E88)
  • injury, poisoning and certain other consequences of external causes (S00-T88)
  • neoplasms (C00-D49)
  • symptoms, signs and abnormal clinical and laboratory findings, not elsewhere classified (R00-R94)

What codes fall under K08? (8)

How long has K08 existed?

K08 has been in ICD-10-CM since at least FY2016, the earliest fiscal year on record here.

Derived from the official order files for FY2016–FY2026. FY2017 and FY2020 publish no order file, so those years are not covered.

Which codes are confused with K08?

ICD-10-CM declares these codes mutually exclusive with K08 — exactly one of each pair can be correct for a given encounter.