AGF Poll Distributions for Odd Sizes 3 to 21
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Math Year 4 Unit Probability & Statistics
This example demonstrates AGF poll distributions for odd sample sizes ranging from 3 to 21. It involves key mathematical concepts such as statistical distributions, standard deviation, and statistical characteristics. Using GeoGebra commands like If, Sum, etc., it constructs various line segments and points to show the changes in poll distributions with different sample sizes. Suitable for statistics and probability studies.
GeoGebra Commands & Parameters
If(B3 > A3, 0, ((C3 * $E$1^(B3)) * (1 - $E$1)^(A$2 - B3))) → E3If(B4 > A4, 0, ((C4 * $E$1^(B4)) * (1 - $E$1)^(A$2 - B4))) → E4If(B5 > A5, 0, ((C5 * $E$1^(B5)) * (1 - $E$1)^(A$2 - B5))) → E5If(B6 > A6, 0, ((C6 * $E$1^(B6)) * (1 - $E$1)^(A$2 - B6))) → E6If(B7 > A7, 0, ((C7 * $E$1^(B7)) * (1 - $E$1)^(A$2 - B7))) → E7If(B8 > A8, 0, ((C8 * $E$1^(B8)) * (1 - $E$1)^(A$2 - B8))) → E8If(B9 > A9, 0, ((C9 * $E$1^(B9)) * (1 - $E$1)^(A$2 - B9))) → E9If(B10 > A10, 0, ((C10 * $E$1^(B10)) * (1 - $E$1)^(A$2 - B10))) → E10If(B11 > A11, 0, ((C11 * $E$1^(B11)) * (1 - $E$1)^(A$2 - B11))) → E11If(B2 > A2, 0, ((C2 * $E$1^(B2)) * (1 - $E$1)^(A$2 - B2))) → E2If(B2 > (0.5 * A2), E2, 0) → F2If(B3 > (0.500000000000002 * A3), E3, 0) → F3If(B4 > (0.500000000000002 * A4), E4, 0) → F4If(B5 > (0.500000000000002 * A5), E5, 0) → F5If(B6 > (0.500000000000002 * A6), E6, 0) → F6If(B7 > (0.500000000000002 * A7), E7, 0) → F7If(B8 > (0.500000000000002 * A8), E8, 0) → F8If(B9 > (0.500000000000002 * A9), E9, 0) → F9If(B10 > (0.500000000000002 * A10), E10, 0) → F10If(B11 > (0.500000000000002 * A11), E11, 0) → F11If(F2 > 0, "Correct", "False") → G2If(F3 > 0, "Correct", "False") → G3If(F4 > 0, "Correct", "False") → G4If(F5 > 0, "Correct", "False") → G5If(F6 > 0, "Correct", "False") → G6If(F7 > 0, "Correct", "False") → G7If(F8 > 0, "Correct", "False") → G8If(F9 > 0, "Correct", "False") → G9If(F10 > 0, "Correct", "False") → G10If(F11 > 0, "Correct", "False") → G11If(B12 > A12, 0, ((C12 * $E$1^(B12)) * (1 - $E$1)^(A$2 - B12))) → E12If(B12 > (0.500000000000004 * A12), E12, 0) → F12If(F12 > 0, "Correct", "False") → G12If(B13 > A13, 0, ((C13 * $E$1^(B13)) * (1 - $E$1)^(A$2 - B13))) → E13If(B13 > (0.500000000000004 * A13), E13, 0) → F13If(F13 > 0, "Correct", "False") → G13If(B14 > A14, 0, ((C14 * $E$1^(B14)) * (1 - $E$1)^(A$2 - B14))) → E14If(B14 > (0.500000000000004 * A14), E14, 0) → F14If(F14 > 0, "Correct", "False") → G14If(B15 > A15, 0, ((C15 * $E$1^(B15)) * (1 - $E$1)^(A$2 - B15))) → E15If(B15 > (0.500000000000004 * A15), E15, 0) → F15If(F15 > 0, "Correct", "False") → G15If(B16 > A16, 0, ((C16 * $E$1^(B16)) * (1 - $E$1)^(A$2 - B16))) → E16If(B16 > (0.500000000000004 * A16), E16, 0) → F16If(F16 > 0, "Correct", "False") → G16If(B17 > A17, 0, ((C17 * $E$1^(B17)) * (1 - $E$1)^(A$2 - B17))) → E17If(B17 > (0.500000000000004 * A17), E17, 0) → F17If(F17 > 0, "Correct", "False") → G17If(B18 > A18, 0, ((C18 * $E$1^(B18)) * (1 - $E$1)^(A$2 - B18))) → E18If(B18 > (0.500000000000004 * A18), E18, 0) → F18If(F18 > 0, "Correct", "False") → G18If(B19 > A19, 0, ((C19 * $E$1^(B19)) * (1 - $E$1)^(A$2 - B19))) → E19If(B19 > (0.500000000000004 * A19), E19, 0) → F19If(F19 > 0, "Correct", "False") → G19If(B20 > A20, 0, ((C20 * $E$1^(B20)) * (1 - $E$1)^(A$2 - B20))) → E20If(B20 > (0.500000000000004 * A20), E20, 0) → F20If(F20 > 0, "Correct", "False") → G20If(B21 > A21, 0, ((C21 * $E$1^(B21)) * (1 - $E$1)^(A$2 - B21))) → E21If(B21 > (0.500000000000004 * A21), E21, 0) → F21If(F21 > 0, "Correct", "False") → G21If(B22 > A22, 0, ((C22 * $E$1^(B22)) * (1 - $E$1)^(A$2 - B22))) → E22If(B22 > (0.500000000000004 * A22), E22, 0) → F22If(F22 > 0, "Correct", "False") → G22If(B23 > A23, 0, ((C23 * $E$1^(B23)) * (1 - $E$1)^(A$2 - B23))) → E23If(B23 > (0.500000000000006 * A23), E23, 0) → F23If(F23 > 0, "Correct", "False") → G23Sum(F2:F23) → G1