Monkey Math
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This example uses a spreadsheet to help solve an nrich problem. It demonstrates how to use GeoGebra commands like DivisorsList, Factors, and Element to analyze factors and divisors. Core math concepts include fractions, scalene triangles, and quadratic functions. Suitable for middle school and above students.
GeoGebra Commands & Parameters
DivisorsList(A1) → B1Factors(A1) →Element(B1, Length[B1] - 1) → C1DivisorsList(A2) → B2Factors(A2) →Element(B2, Length[B2] - 1) → C2DivisorsList(A3) → B3Factors(A3) →Element(B3, Length[B3] - 1) → C3DivisorsList(A4) → B4Factors(A4) →Element(B4, Length[B4] - 1) → C4DivisorsList(A5) → B5Factors(A5) →Element(B5, Length[B5] - 1) → C5DivisorsList(A6) → B6Factors(A6) →Element(B6, Length[B6] - 1) → C6DivisorsList(A7) → B7Factors(A7) →Element(B7, Length[B7] - 1) → C7DivisorsList(A8) → B8Factors(A8) →Element(B8, Length[B8] - 1) → C8DivisorsList(A9) → B9Factors(A9) →Element(B9, Length[B9] - 1) → C9DivisorsList(A10) → B10Factors(A10) →Element(B10, Length[B10] - 1) → C10DivisorsList(A11) → B11Factors(A11) →Element(B11, Length[B11] - 1) → C11DivisorsList(A12) → B12Factors(A12) →Element(B12, Length[B12] - 1) → C12DivisorsList(A13) → B13Factors(A13) →Element(B13, Length[B13] - 1) → C13DivisorsList(A14) → B14Factors(A14) →Element(B14, Length[B14] - 1) → C14DivisorsList(A15) → B15Factors(A15) →Element(B15, Length[B15] - 1) → C15DivisorsList(A16) → B16Factors(A16) →Element(B16, Length[B16] - 1) → C16DivisorsList(A17) → B17Factors(A17) →Element(B17, Length[B17] - 1) → C17DivisorsList(A18) → B18Factors(A18) →Element(B18, Length[B18] - 1) → C18DivisorsList(A19) → B19Factors(A19) →Element(B19, Length[B19] - 1) → C19DivisorsList(A20) → B20Factors(A20) →Element(B20, Length[B20] - 1) → C20Element(B1, Length[B1] - 2) → D1Element(B2, Length[B2] - 2) → D2Element(B3, Length[B3] - 2) → D3Element(B4, Length[B4] - 2) → D4Element(B5, Length[B5] - 2) → D5Element(B6, Length[B6] - 2) → D6Element(B7, Length[B7] - 2) → D7Element(B8, Length[B8] - 2) → D8Element(B9, Length[B9] - 2) → D9Element(B10, Length[B10] - 2) → D10Element(B11, Length[B11] - 2) → D11Element(B12, Length[B12] - 2) → D12Element(B13, Length[B13] - 2) → D13Element(B14, Length[B14] - 2) → D14Element(B15, Length[B15] - 2) → D15Element(B16, Length[B16] - 2) → D16Element(B17, Length[B17] - 2) → D17Element(B18, Length[B18] - 2) → D18Element(B19, Length[B19] - 2) → D19Element(B20, Length[B20] - 2) → D20DivisorsList(E2) → F2Factors(E2) →Element(F2, Length[F2] - 1) → G2DivisorsList(E3) → F3Factors(E3) →Element(F3, Length[F3] - 1) → G3DivisorsList(E4) → F4Factors(E4) →Element(F4, Length[F4] - 1) → G4DivisorsList(E5) → F5Factors(E5) →Element(F5, Length[F5] - 1) → G5DivisorsList(E6) → F6Factors(E6) →Element(F6, Length[F6] - 1) → G6DivisorsList(E7) → F7Factors(E7) →Element(F7, Length[F7] - 1) → G7DivisorsList(E8) → F8Factors(E8) →Element(F8, Length[F8] - 1) → G8DivisorsList(E9) → F9Factors(E9) →Element(F9, Length[F9] - 1) → G9DivisorsList(E10) → F10Factors(E10) →Element(F10, Length[F10] - 1) → G10DivisorsList(E11) → F11Factors(E11) →Element(F11, Length[F11] - 1) → G11DivisorsList(E12) → F12Factors(E12) →Element(F12, Length[F12] - 1) → G12DivisorsList(E13) → F13Factors(E13) →Element(F13, Length[F13] - 1) → G13DivisorsList(E14) → F14Factors(E14) →Element(F14, Length[F14] - 1) → G14DivisorsList(E15) → F15Factors(E15) →Element(F15, Length[F15] - 1) → G15DivisorsList(E16) → F16Factors(E16) →Element(F16, Length[F16] - 1) → G16DivisorsList(E17) → F17Factors(E17) →Element(F17, Length[F17] - 1) → G17DivisorsList(E18) → F18Factors(E18) →Element(F18, Length[F18] - 1) → G18DivisorsList(E19) → F19Factors(E19) →Element(F19, Length[F19] - 1) → G19DivisorsList(H2) → I2Factors(H2) →Element(I2, Length[I2] - 1) → J2DivisorsList(H3) → I3Factors(H3) →Element(I3, Length[I3] - 1) → J3DivisorsList(H4) → I4Factors(H4) →Element(I4, Length[I4] - 1) → J4DivisorsList(H5) → I5Factors(H5) →Element(I5, Length[I5] - 1) → J5DivisorsList(H6) → I6Factors(H6) →Element(I6, Length[I6] - 1) → J6DivisorsList(H7) → I7Factors(H7) →Element(I7, Length[I7] - 1) → J7DivisorsList(H8) → I8Factors(H8) →Element(I8, Length[I8] - 1) → J8DivisorsList(H9) → I9Factors(H9) →Element(I9, Length[I9] - 1) → J9DivisorsList(H10) → I10Factors(H10) →Element(I10, Length[I10] - 1) → J10DivisorsList(H11) → I11Factors(H11) →Element(I11, Length[I11] - 1) → J11DivisorsList(H12) → I12Factors(H12) →Element(I12, Length[I12] - 1) → J12DivisorsList(H13) → I13Factors(H13) →Element(I13, Length[I13] - 1) → J13DivisorsList(H14) → I14Factors(H14) →Element(I14, Length[I14] - 1) → J14DivisorsList(H15) → I15Factors(H15) →Element(I15, Length[I15] - 1) → J15DivisorsList(H16) → I16Factors(H16) →Element(I16, Length[I16] - 1) → J16DivisorsList(H17) → I17Factors(H17) →Element(I17, Length[I17] - 1) → J17DivisorsList(H18) → I18Factors(H18) →Element(I18, Length[I18] - 1) → J18DivisorsList(H19) → I19Factors(H19) →Element(I19, Length[I19] - 1) → J19DivisorsList(H20) → I20Factors(H20) →Element(I20, Length[I20] - 1) → J20
AI Drawing Prompt Reference
Draw multiple function graphs including fractions, scalene triangles, and quadratic functions, labeling key factors and divisors. Process each number from 1 to 16 using DivisorsList and Factors commands, taking the last element as a key point, and connect these points in sequence to form a geometric construction.
The prompt above was compiled from the original drawing commands and is for reference only.