Project {FUTURE} – Math in Action

Standards

Framework Standards
ACARA AC9TDI2K01AC9TDI2K02AC9TDI2P01AC9TDI2P02AC9TDI4K03AC9TDI4P02AC9TDI4P04AC9TDI6K03AC9TDI6P02AC9TDI6P05AC9TDIFK01AC9TDIFK02
Framework Standards
MEN Pensamiento numérico y sistemas numéricos Grados 1 a 3 - Reconozco significados del número en diferentes contextosPensamiento numérico y sistemas numéricos Grados 1 a 3 - Resuelvo y formulo problemas en situaciones aditivas y multiplicativas en diferentes contextos y dominios numéricosPensamiento numérico y sistemas numéricos Grados 1 a 3 - Uso diversas estrategias de cálculo y de estimación para resolver problemas en situaciones aditivas y multiplicativasSolución de problemas con Tecnología e Informática Grados 1 a 3 - Corrijo errores en secuencias de pasos ordenados aplicando pensamiento lógico-algorítmicoSolución de problemas con Tecnología e Informática Grados 1 a 3 - Elaboro un algoritmo a partir de información de mi entorno mediante una secuencia de pasosSolución de problemas con Tecnología e Informática Grados 4 a 5 - Estructuro secuencias de instrucciones para resolver un reto o problema
Framework Standards
NEM Fase 3: Lenguajes - Registro y/o resumen de informacion consultada: registra informacion por medio de escritura, esquema, dibujo, fotografia o videoFase 4: Lenguajes - Comprension y produccion de textos instructivos: usa numerales y terminos secuenciales; describe el orden secuencial de un procedimientoFase 5: Saberes y Pensamiento Cientifico - Especificidades: reconoce patrones y regularidades, ordena, modela, cuenta y formula algoritmosFase 5: Saberes y Pensamiento Cientifico - Especificidades: reconoce patrones, formula algoritmos, argumenta y toma decisiones en la resolucion de situaciones problematicasFase 6: De lo Humano y lo Comunitario - Tecnologia - Evaluacion de sistemas tecnologicos: evalua procesos como parte de la innovacion y mejora continua
Framework Standards
NZC Computational Thinking - PO2Mathematics P1 Number - Counting forwards or backwards from any whole number between 1 and 10, and then between 1 and 20Mathematics P1 Number - The last number counted is the number of objects in the collection (the cardinality principle)
Framework Standards
UKNC Computing KS3 - Design, use and evaluate computational abstractions that model the state and behaviour of real-world problems and physical systemsComputing KS3 - Use technology purposefully to create, organise, store, manipulate and retrieve digital contentMathematics KS1 - Count, read and write numbers to 100 in numerals and count in multiples of twos, fives and tensMathematics KS1 - Recall and use addition and subtraction facts to 20 fluentlyMathematics KS1 - Represent and use number bonds and related subtraction facts within 20Mathematics KS1 - Solve problems involving arrays, repeated addition, mental methods, and multiplication and division facts, including problems in contextsMathematics KS1 - Solve problems with addition and subtraction using concrete objects and pictorial representationsMathematics KS2 - Add and subtract numbers mentally, including adding three one-digit numbersMathematics KS2 - Add and subtract numbers with up to three digits using formal written methods of columnar addition and subtractionMathematics KS2 - Develop efficient mental methods using commutativity and associativityMathematics KS2 - Identify multiples and factors, including finding all factor pairs of a number and common factors of two numbersMathematics KS2 - Recall multiplication and division facts for multiplication tables up to 12 × 12Mathematics KS2 - Recognise and describe linear number sequences, including those involving fractions and decimals, and find the term-to-term ruleMathematics KS2 - Recognise the place value of each digit in a four-digit number (thousands, hundreds, tens, ones)Mathematics KS2 - Solve problems involving multiplying and adding, including using the distributive lawMathematics KS3 - Extend and formalise knowledge of ratio and proportion in working with measures and geometry, and in formulating proportional relations algebraically
Framework Standards
CA-CS 3-5.AP.123-5.AP.133-5.AP.143-5.AP.153-5.AP.163-5.AP.173-5.AP.183-5.CS.13-5.CS.2CA.1.OA.A.2CA.1.OA.B.4CA.2.OA.A.1CA.2.OA.C.4CA.3.OA.A.1CA.3.OA.A.2CA.3.OA.B.5CA.4.NBT.A.2CA.4.OA.B.4CA.5.OA.B.3CA.K.CC.A.2CA.K.CC.B.4K-2.AP.12K-2.AP.13K-2.AP.14K-2.AP.15K-2.AP.16K-2.AP.17K-2.AP.18K-2.CS.1K-2.CS.2
CCSS 1.OA.A.21.OA.B.42.OA.A.12.OA.C.43.OA.A.13.OA.A.23.OA.B.54.NBT.A.24.OA.B.45.OA.B.3K.CC.A.2K.CC.B.4K.CC.B.5
CSTA 1A-AP-091A-AP-111A-AP-141B-AP-081B-AP-10E1-ALG-01E1-PRO-04E1-PRO-05E1-PRO-06E1-PRO-07E2-ALG-01E2-ALG-02E2-PRO-04E2-PRO-05E2-PRO-06E2-PRO-07E3-ALG-01E3-PRO-04E3-PRO-05E3-PRO-06E3-PRO-07E3-PRO-08E4-ALG-01E4-PRO-04E4-PRO-05E4-PRO-06E4-PRO-07E4-PRO-08E5-ALG-01E5-PRO-04E5-PRO-05E5-PRO-06E5-PRO-07E5-PRO-08EK-ALG-01EK-ALG-02EK-ALG-03EK-PRO-04EK-PRO-05EK-PRO-06EK-PRO-07
FL-CS MA.1.AR.1.2MA.1.AR.2.2MA.2.AR.1.1MA.2.AR.3.1MA.3.AR.1.1MA.3.AR.1.2MA.3.AR.2.1MA.4.AR.3.1MA.4.NSO.1.2MA.5.AR.3.2MA.6.AR.3.2MA.K.NSO.2.1MA.K.NSO.3.1SC.1.CS.2.1SC.1.CS.2.2SC.1.CS.2.3SC.1.CS.3.1SC.2.CS.2.1SC.2.CS.2.2SC.2.CS.2.3SC.2.CS.3.1SC.2.PE.1.1SC.2.PE.3.1SC.2.PE.3.3SC.3.CS.2.3SC.3.PE.1.1SC.3.PE.1.2SC.3.PE.3.1SC.3.PE.3.3SC.3.PE.3.4SC.4.PE.1.1SC.4.PE.1.2SC.4.PE.1.3SC.4.PE.3.1SC.4.PE.3.2SC.5.PE.1.1SC.5.PE.1.2SC.5.PE.1.3SC.5.PE.1.4SC.5.PE.2.1SC.5.PE.3.1SC.5.PE.3.2SC.5.PE.3.3SC.5.PE.4.1SC.6.PE.1.1SC.6.PE.1.2SC.6.PE.1.3SC.6.PE.2.1SC.6.PE.3.1SC.6.PE.3.2SC.6.PE.3.3SC.K.CS.2.1SC.K.PE.1.1SC.K.PE.1.2SC.K.PE.3.2SC.K.PE.3.3SC.K12.CTR.4.1SC.K12.CTR.5.1SC.K5.CS.1.1SC.K5.CS.2.4SC.K5.CT.1.1
IA-CS 1A-AP-08
ISTE 1.1.d1.4.b1.4.d1.5.c1.5.d1.6.a1.7.c
NY-CS 2-3.AP.12-3.AP.102-3.AP.112-3.AP.22-3.AP.32-3.AP.42-3.AP.82-3.AP.92-3.CS.12-3.CS.22-3.CT.12-3.CT.32-3.DA.22-3.DL.12-3.DL.24-6.AP.14-6.AP.104-6.AP.114-6.AP.124-6.AP.134-6.AP.144-6.AP.24-6.AP.34-6.AP.44-6.AP.84-6.AP.94-6.CS.14-6.CS.24-6.CT.14-6.CT.34-6.CT.44-6.CT.64-6.DA.24-6.DL.14-6.DL.2K-1.AP.1K-1.AP.2K-1.AP.3K-1.AP.4K-1.AP.5K-1.AP.6K-1.AP.7K-1.AP.8K-1.CS.1K-1.CS.2K-1.CT.1K-1.CT.3K-1.DA.1K-1.DL.1K-1.DL.2NY.1.OA.2NY.1.OA.4NY.2.OA.1NY.2.OA.4NY.3.OA.1NY.3.OA.2NY.3.OA.5NY.4.NBT.2NY.4.OA.4NY.5.OA.3NY.K.CC.2NY.K.CC.4
SC-CS 1.ATO.21.ATO.41.CS.1.11.CS.1.21.CS.2.22.ATO.12.ATO.42.CS.1.32.CS.2.22.CS.2.33.AP.3.13.AP.3.23.AP.4.23.ATO.13.ATO.23.ATO.53.CS.3.13.CS.3.24.AP.1.14.AP.2.24.AP.3.14.AP.3.24.AP.4.24.ATO.44.NSBT.25.AP.2.15.AP.2.25.AP.3.15.AP.3.25.AP.4.15.ATO.3K.CS.1.1K.CS.1.2K.CS.2.1K.CS.3.1K.IC.1.1K.NS.2K.NS.4
TEKS §110.2(b)(2)(B)(i)§110.2(b)(4)(A)§110.2(b)(6)(A)§110.3(b)(2)(B)(i)§110.3(b)(4)(A)§110.4(b)(4)(A)§110.4(b)(6)(A)§126.14(b)(1)(A)§126.14(b)(2)(B)§126.15(b)(2)(B)§126.16(b)(5)(A)TEKS.1.3.BTEKS.1.3.DTEKS.2.4.CTEKS.2.6.ATEKS.3.4.DTEKS.3.4.GTEKS.3.4.HTEKS.4.2.BTEKS.4.5.ATEKS.5.4.DTEKS.6.4.DTEKS.K.2.BTEKS.K.2.C
UT-CS 1.AP.11.AP.21.AP.31.CS.11.CT.11.CT.22.AP.12.AP.22.AP.32.AP.42.AP.52.CS.12.CT.12.CT.22.IC.13.AP.13.AP.23.AP.33.AP.43.AP.53.AP.63.CS.13.CT.13.CT.23.IC.14.AP.14.AP.24.AP.34.AP.44.CS.14.CT.14.IC.14.IC.25.AP.15.AP.25.AP.35.AP.45.AP.55.AP.65.CS.15.CT.15.IC.15.IC.2K.AP.1K.CS.1K.CT.1K.DA.1K.NI.1K.NI.2UT.1.OA.2UT.1.OA.4UT.2.OA.1UT.2.OA.4UT.3.OA.1UT.3.OA.2UT.3.OA.5UT.4.NBT.2UT.4.OA.4UT.5.OA.3UT.K.CC.2UT.K.CC.4
Math in Action

Developed by Heather Peters and Heidi Williams, the Math in Action program teaches mathematical concepts such as number sense, operations, inequalities and factor pairs with the support of the KaiBot.

Math in Action

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