Kaibot Math in Action – Grade 3

Standards

Framework Standards
ACARA AC9M2N05AC9M3N06AC9M4A02AC9M3N01AC9M5N10AC9M3N01AC9M5N10
Framework Standards
NEM Fase 4: Saberes y Pensamiento Cientifico - Estudio de los numeros y operaciones: cuenta, ordena, representa, interpreta y resuelve problemas con numeros, operaciones, patrones y regularidadesFase 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 4: Saberes y Pensamiento Cientifico - Estudio de los numeros y operaciones: cuenta, ordena, representa, interpreta y resuelve problemas con numeros, operaciones, patrones y regularidadesFase 5: Saberes y Pensamiento Cientifico - Especificidades: reconoce patrones y regularidades, ordena, modela, cuenta y formula algoritmosFase 6: De lo Humano y lo Comunitario - Tecnologia - Pensamiento estrategico y creativo: analiza necesidades, plantea problemas, investiga alternativas y selecciona soluciones segun criterios contextualesFase 4: Saberes y Pensamiento Cientifico - Estudio de los numeros y operaciones: cuenta, ordena, representa, interpreta y resuelve problemas con numeros, operaciones, patrones y regularidadesFase 5: Saberes y Pensamiento Cientifico - Especificidades: reconoce patrones y regularidades, ordena, modela, cuenta y formula algoritmosFase 6: De lo Humano y lo Comunitario - Tecnologia - Pensamiento estrategico y creativo: analiza necesidades, plantea problemas, investiga alternativas y selecciona soluciones segun criterios contextuales
Framework Standards
NZC Mathematics P2 Number - Division can be represented as grouping, sharing, or an area model and larger numbers can be divided using a standard written algorithm, where appropriateMathematics P2 Number - Multiplication can be represented as repeated addition, scaling, or arrays, and larger numbers can be multiplied using an area model or column multiplicationMathematics P2 Number - Using place value and known and derived facts to multiply and divide mentally, including multiplying by 0 and 1 and dividing by 1Mathematics P2 Number - Division can be represented as grouping, sharing, or an area model and larger numbers can be divided using a standard written algorithm, where appropriateMathematics P2 Number - Multiplication can be represented as repeated addition, scaling, or arrays, and larger numbers can be multiplied using an area model or column multiplicationMathematics P2 Number - Using place value and known and derived facts to multiply and divide mentally, including multiplying by 0 and 1 and dividing by 1Mathematics P2 Number - Division can be represented as grouping, sharing, or an area model and larger numbers can be divided using a standard written algorithm, where appropriateMathematics P2 Number - Multiplication can be represented as repeated addition, scaling, or arrays, and larger numbers can be multiplied using an area model or column multiplicationMathematics P2 Number - Using place value and known and derived facts to multiply and divide mentally, including multiplying by 0 and 1 and dividing by 1
Framework Standards
UKNC Mathematics KS2 - Develop efficient mental methods using commutativity and associativityMathematics KS2 - Recall multiplication and division facts for multiplication tables up to 12 × 12Mathematics KS2 - Solve problems involving multiplying and adding, including using the distributive lawMathematics KS2 - Identify multiples and factors, including finding all factor pairs of a number and common factors of two numbersMathematics KS2 - Recognise the place value of each digit in a four-digit number (thousands, hundreds, tens, ones)Mathematics KS2 - Identify multiples and factors, including finding all factor pairs of a number and common factors of two numbersMathematics KS2 - Recognise the place value of each digit in a four-digit number (thousands, hundreds, tens, ones)
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.3.OA.A.1CA.3.OA.A.2CA.3.OA.B.53-5.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.3.OA.A.1CA.3.OA.A.2CA.3.OA.B.53-5.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.3.OA.A.1CA.3.OA.A.2CA.3.OA.B.5
CCSS CCSS.MATH.CONTENT.3.OA.A.1CCSS.MATH.CONTENT.3.OA.A.2CCSS.MATH.CONTENT.3.OA.B.5CCSS.MATH.CONTENT.3.OA.A.1CCSS.MATH.CONTENT.3.OA.A.2CCSS.MATH.CONTENT.3.OA.B.5CCSS.MATH.CONTENT.3.OA.A.1CCSS.MATH.CONTENT.3.OA.A.2CCSS.MATH.CONTENT.3.OA.B.5
CSTA 1B-AP-081B-AP-101B-AP-101B-AP-111B-AP-101B-AP-11
FL-CS MA.3.AR.1.1MA.3.AR.1.2MA.3.AR.2.1SC.3.PE.1.1SC.3.PE.1.2SC.3.PE.3.1SC.3.PE.3.3SC.K12.CTR.4.1SC.K12.CTR.5.1MA.3.AR.1.1MA.3.AR.1.2MA.3.AR.2.1SC.3.PE.1.1SC.3.PE.1.2SC.3.PE.3.1SC.3.PE.3.3SC.3.PE.3.4SC.K12.CTR.4.1SC.K12.CTR.5.1MA.3.AR.1.1MA.3.AR.1.2MA.3.AR.2.1SC.3.PE.1.1SC.3.PE.1.2SC.3.PE.3.1SC.3.PE.3.3SC.3.PE.3.4SC.K12.CTR.4.1SC.K12.CTR.5.1
ISTE 1.1.d1.4.b1.4.d1.5.c1.5.d1.6.a1.7.c1.1.d1.4.b1.4.d1.5.c1.5.d1.6.a1.7.c1.1.d1.4.b1.4.d1.5.c1.5.d1.6.a1.7.c
NY-CS 2-3.AP.12-3.AP.102-3.AP.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.2NY.3.OA.1NY.3.OA.2NY.3.OA.52-3.AP.12-3.AP.102-3.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.2NY.3.OA.1NY.3.OA.2NY.3.OA.52-3.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.2NY.3.OA.1NY.3.OA.2NY.3.OA.5
SC-CS 3.AP.3.13.AP.3.23.AP.4.23.ATO.13.ATO.23.ATO.53.CS.3.13.CS.3.23.AP.3.13.AP.3.23.AP.4.23.ATO.13.ATO.23.ATO.53.CS.3.13.CS.3.23.AP.3.13.AP.3.23.AP.4.23.ATO.13.ATO.23.ATO.53.CS.3.13.CS.3.2
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.3.4.DTEKS.3.4.GTEKS.3.4.H§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.3.4.DTEKS.3.4.GTEKS.3.4.H§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.3.4.DTEKS.3.4.GTEKS.3.4.H
UT-CS 3.AP.13.AP.23.AP.33.AP.43.AP.53.AP.63.CS.13.CT.13.CT.23.IC.1UT.3.OA.1UT.3.OA.2UT.3.OA.53.AP.13.AP.23.AP.33.AP.43.AP.53.AP.63.CS.13.CT.13.CT.23.IC.1UT.3.OA.1UT.3.OA.2UT.3.OA.53.AP.13.AP.23.AP.33.AP.43.AP.53.AP.63.CS.13.CT.13.CT.23.IC.1UT.3.OA.1UT.3.OA.2UT.3.OA.5
Math in Action

Students explore multiplication and division using loops with KaiBot, connecting programming to math concepts. They arrange tiles into arrays, write algorithms with LOOP cards, and debug code to visualize repeated addition (multiplication) and equal grouping (division). Activities include moving KaiBot forward/backward, adjusting loop counts, and using WAIT to observe outcomes. Hands-on tasks reinforce computational thinking while solving real-world math problems collaboratively.

Current Status

Not Enrolled

Price

Free

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