Oregon K–6 mathematics standards
Oregon writes its own mathematics standards. They are published as Oregon Mathematics Standards, adopted 2021 and are not a version of a national framework. 174 of 186 are matched to a national standard.
- Framework
- Oregon Mathematics Standards
- Adopted
- 2021
- Source last checked
- August 1, 2026
186 standards, kindergarten through 6th grade
- K.DR.A.1K
- K.DR.B.2K
- K.GM.A.1K
- K.GM.A.2K
- K.GM.A.3K
- K.GM.B.4K
- K.GM.B.5K
- K.GM.B.6K
- K.GM.C.7K
- K.GM.C.8K
- K.NBT.A.1K
- K.NCC.A.1K
- K.NCC.A.2K
- K.NCC.A.3K
- K.NCC.B.4K
- K.NCC.B.5K
- K.NCC.C.6K
- K.NCC.C.7K
- K.OA.A.1K
- K.OA.A.2K
- K.OA.A.3K
- K.OA.A.4K
- K.OA.A.5K
- MP.1K–6
- MP.2K–6
- MP.3K–6
- MP.4K–6
- MP.5K–6
- MP.6K–6
- MP.7K–6
- MP.8K–6
- 1.DR.A.11
- 1.DR.B.21
- 1.GM.A.11
- 1.GM.A.21
- 1.GM.A.31
- 1.GM.B.41
- 1.GM.B.51
- 1.GM.C.61
- 1.NBT.A.11
- 1.NBT.B.21
- 1.NBT.B.31
- 1.NBT.C.41
- 1.NBT.C.51
- 1.NBT.C.61
- 1.OA.A.11
- 1.OA.A.21
- 1.OA.B.31
- 1.OA.B.41
- 1.OA.C.51
- 1.OA.C.61
- 1.OA.D.71
- 1.OA.D.81
- 2.DR.A.12
- 2.DR.B.22
- 2.GM.A.12
- 2.GM.A.22
- 2.GM.A.32
- 2.GM.B.42
- 2.GM.B.52
- 2.GM.B.62
- 2.GM.B.72
- 2.GM.C.82
- 2.GM.C.92
- 2.GM.D.102
- 2.GM.D.112
- 2.NBT.A.12
- 2.NBT.A.22
- 2.NBT.A.32
- 2.NBT.A.42
- 2.NBT.B.52
- 2.NBT.B.62
- 2.NBT.B.72
Add and subtract within 1000 using concrete or visual representations and strategies based on place value, properties of operations, and/or the relationship between addition and subtraction. Relate the strategy to a written method and explain why sometimes it is necessary to compose or decompose tens or hundreds.
- 2.NBT.B.82
- 2.NBT.B.92
- 2.OA.A.12
- 2.OA.B.22
- 2.OA.C.32
- 2.OA.C.42
- 3.DR.A.13
- 3.DR.B.23
- 3.GM.A.13
- 3.GM.A.23
- 3.GM.B.33
- 3.GM.B.43
- 3.GM.C.53
- 3.GM.C.63
- 3.GM.C.73
- 3.GM.D.83
- 3.NBT.A.13
- 3.NBT.A.23
- 3.NBT.A.33
- 3.NF.A.13
- 3.NF.A.23
- 3.NF.A.33
- 3.OA.A.13
- 3.OA.A.23
- 3.OA.A.33
- 3.OA.A.43
- 3.OA.B.53
- 3.OA.B.63
- 3.OA.C.73
- 3.OA.D.83
- 3.OA.D.93
- 4.DR.A.14
- 4.DR.B.24
- 4.GM.A.14
- 4.GM.A.24
- 4.GM.A.34
- 4.GM.B.44
- 4.GM.B.54
- 4.GM.B.64
- 4.GM.C.74
- 4.GM.C.84
- 4.GM.C.94
- 4.NBT.A.14
- 4.NBT.A.24
- 4.NBT.A.34
- 4.NBT.B.44
- 4.NBT.B.54
- 4.NBT.B.64
- 4.NF.A.14
- 4.NF.A.24
- 4.NF.B.34
- 4.NF.B.44
- 4.NF.C.54
- 4.NF.C.64
- 4.NF.C.74
- 4.OA.A.14
- 4.OA.A.24
- 4.OA.A.34
- 4.OA.B.44
- 4.OA.C.54
- 5.DR.A.15
- 5.DR.B.25
- 5.GM.A.15
- 5.GM.A.25
- 5.GM.B.35
- 5.GM.C.45
- 5.GM.D.55
- 5.GM.D.65
- 5.GM.D.75
- 5.NBT.A.15
- 5.NBT.A.25
- 5.NBT.A.35
- 5.NBT.A.45
- 5.NBT.B.55
- 5.NBT.B.65
- 5.NBT.B.75
- 5.NF.A.15
- 5.NF.A.25
- 5.NF.B.35
- 5.NF.B.45
- 5.NF.B.55
- 5.NF.B.65
- 5.NF.B.75
- 5.OA.A.15
- 5.OA.A.25
- 5.OA.B.35
- 6.AEE.A.16
- 6.AEE.A.26
- 6.AEE.A.36
- 6.AEE.B.46
- 6.AEE.B.56
- 6.AEE.B.66
- 6.AEE.B.76
- 6.AEE.C.86
- 6.DR.A.16
- 6.DR.B.26
- 6.DR.C.36
- 6.DR.D.46
- 6.GM.A.16
- 6.GM.A.26
Find the volume of a right rectangular prism with fractional edge lengths by filling it with unit cubes of appropriate unit fraction edge lengths. Connect and apply to the formulas V = l w h and V = b h to find volumes of right rectangular prisms with fractional edge lengths to solve problems in authentic contexts.
- 6.GM.A.36
- 6.GM.A.46
- 6.NS.A.16
- 6.NS.B.26
- 6.NS.B.36
- 6.NS.B.46
- 6.NS.C.56
- 6.NS.C.66
- 6.NS.C.76
- 6.NS.C.86
- 6.RP.A.16
- 6.RP.A.26
- 6.RP.A.36