Potencias

Fun+ders

Valor en c

Factoriales

Potencias

Monomios

Serie

Todas

f(x)=

Quitar función

Color verde

Color rojo

La b

Texto

Color verde

Maclaurin

a

Simplificar

1/(1-x)

ln(1-x)

sen(x)

e^x

senh(x)

f(x) = sinh(x)
B2: f(x)
A2: 0
a = 0
E2(x) = (x - a)^(A2)
D2: A2!
C2: B2(a)
F2(x) = (C2 * E2(x) / A2!)
G2: F2
b = -1 (slider from -1 to 11, step 1)
J2: b
A3: 1
D3: A3!
E3(x) = (x - a)^(A3)
A4: A3 + 1
A5: A4 + 1
E5(x) = (x - a)^(A5)
D5: A5!
A6: A5 + 1
A7: A6 + 1
E7(x) = (x - a)^(A7)
D7: A7!
A8: A7 + 1
A9: A8 + 1
E9(x) = (x - a)^(A9)
D9: A9!
A10: A9 + 1
A11: A10 + 1
E11(x) = (x - a)^(A11)
D11: A11!
J13: b
A12: A11 + 1
E12(x) = (x - a)^(A12)
D12: A12!
A13: A12 + 1
E13(x) = (x - a)^(A13)
D13: A13!
D10: A10!
E10(x) = (x - a)^(A10)
D8: A8!
E8(x) = (x - a)^(A8)
D6: A6!
E6(x) = (x - a)^(A6)
D4: A4!
E4(x) = (x - a)^(A4)
B3 = Derivative(B2)
C3: B3(a)
F3(x) = (C3 * E3(x) / A3!)
B4 = Derivative(B3)
B5 = Derivative(B4)
C5: B5(a)
F5(x) = (C5 * E5(x) / A5!)
B6 = Derivative(B5)
B7 = Derivative(B6)
C7: B7(a)
F7(x) = (C7 * E7(x) / A7!)
B8 = Derivative(B7)
B9 = Derivative(B8)
C9: B9(a)
F9(x) = (C9 * E9(x) / A9!)
B10 = Derivative(B9)
B11 = Derivative(B10)
B12 = Derivative(B11)
B13 = Derivative(B12)
C13: B13(a)
F13(x) = (C13 * E13(x) / A13!)
C12: B12(a)
F12(x) = (C12 * E12(x) / A12!)
C11: B11(a)
F11(x) = (C11 * E11(x) / A11!)
C10: B10(a)
F10(x) = (C10 * E10(x) / A10!)
C8: B8(a)
F8(x) = (C8 * E8(x) / A8!)
C6: B6(a)
F6(x) = (C6 * E6(x) / A6!)
C4: B4(a)
F4(x) = (C4 * E4(x) / A4!)
G3(x) = G2(x) + F3(x)
G4(x) = G3(x) + F4(x)
G5(x) = G4(x) + F5(x)
G6(x) = G5(x) + F6(x)
G7(x) = G6(x) + F7(x)
G8(x) = G7(x) + F8(x)
G9(x) = G8(x) + F9(x)
G10(x) = G9(x) + F10(x)
G11(x) = G10(x) + F11(x)
G12(x) = G11(x) + F12(x)
G13(x) = G12(x) + F13(x)
K2 = If(J2 ≥ A2, G2)
J12: b
J11: b
J9: b
J7: b
J5: b
J3: b
K3 = If(J3 > A2, G3, K2)
J4: b
K4 = If(J4 > A3, G4, K3)
K5 = If(J5 > A4, G5, K4)
J6: b
K6 = If(J6 > A5, G6, K5)
K7 = If(J7 > A6, G7, K6)
J8: b
K8 = If(J8 > A7, G8, K7)
K9 = If(J9 > A8, G9, K8)
J10: b
K10 = If(J10 > A9, G10, K9)
K11 = If(J11 > A10, G11, K10)
K12 = If(J12 > A11, G12, K11)
H3: 0.9
H4: H3 - 0.09
H5: H4 - 0.09
H6: H5 - 0.09
H7: H6 - 0.09
H8: H7 - 0.09
H9: H8 - 0.09
H10: H9 - 0.09
H11: H10 - 0.09
H12: H11 - 0.09
H13: H12 - 0.09
u = true
CasillaDeEntrada1 = Textfield(f)
v = false
G14(x) = ?
L3(x) = If[b > K3(x), G2(x), K2(x)]
J11_{1} = If(b ≥ A11, G10, K9)
K13 = If(J13 > A12, G13, K12)
texto2: "f(x)=" + (LaTeX[K13]) + ""
I4: 1 - H4
I5: 1 - H5
I6: 1 - H6
I7: 1 - H7
I8: 1 - H8
I9: 1 - H9
I10: 1 - H10
I11: 1 - H11
I12: 1 - H12
I13: 1 - H13
"Texto": 1 - H3
I3: 0
H2: 1
I2: 0
CasillaDeEntrada2 = Textfield(a)
P: (a, f(a))
fsim = Expand(Simplify[f(a) + (f'(a) * (x - a)) + (f''(a) * (x - a)^(2) / 2!) + (f'''(a) * (x - a)^(3) / 3!) + (f''''(a) * (x - a)^(4) / 4!) + (f'''''(a) * (x - a)^(5) / 5!) + (f''''''(a) * (x - a)^(6) / 6!) + (f'''''''(a) * (x - a)^(7) / 7!) + (f''''''''(a) * (x - a)^(8) / 8!) + (f'''''''''(a) * (x - a)^(9) / 9!) + (f''''''''''(a) * (x - a)^(10) / 10!) + (f'''''''''''(a) * (x - a)^(11) / 11!)])
texto1: "f(x)=" + (LaTeX[fsim]) + ""
t = false
max: 11