x^2 - y^2

x

y

A2: 0.3
B4: 0
B5: B4 + $A$2
B6: B5 + $A$2
B7: B6 + $A$2
B8: B7 + $A$2
B9: B8 + $A$2
B10: B9 + $A$2
B11: B10 + $A$2
B12: B11 + $A$2
B13: B12 + $A$2
B14: B13 + $A$2
B15: B14 + $A$2
B16: B15 + $A$2
B17: B16 + $A$2
B18: B17 + $A$2
B19: B18 + $A$2
B20: B19 + $A$2
B21: B20 + $A$2
B22: B21 + $A$2
s = 1.6 (slider from -5 to 20)
a = 1.2 (slider from -5 to 20)
f(x, y) = x^(2) - y^(2)
n = 55 (slider from -5 to 500, step 1)
size = 1 (slider from 0 to 1, step 0.1)
xmax = 10.4 (slider from -5 to 200)
xmin = -10.6 (slider from -200 to 5)
ymax = 10.2 (slider from -5 to 200)
ymin = -10.8 (slider from -200 to 5)
slopefield1 = SlopeField(f, n, size, xmin, ymin, xmax, ymax)
C = -1.6 (slider from -100 to 100)
g(x) = (ℯ^((s * x)) - ℯ^((a * x))) / (s - a) + (C * ℯ^((a * x)))
C4: 1
C5: C4 + ($A$2 * (B4^(2) - C4^(2)))
C6: C5 + ($A$2 * (B5^(2) - C5^(2)))
C7: C6 + ($A$2 * (B6^(2) - C6^(2)))
C8: C7 + ($A$2 * (B7^(2) - C7^(2)))
C9: C8 + ($A$2 * (B8^(2) - C8^(2)))
C10: C9 + ($A$2 * (B9^(2) - C9^(2)))
C11: C10 + ($A$2 * (B10^(2) - C10^(2)))
C12: C11 + ($A$2 * (B11^(2) - C11^(2)))
C13: C12 + ($A$2 * (B12^(2) - C12^(2)))
C14: C13 + ($A$2 * (B13^(2) - C13^(2)))
C15: C14 + ($A$2 * (B14^(2) - C14^(2)))
C16: C15 + ($A$2 * (B15^(2) - C15^(2)))
C17: C16 + ($A$2 * (B16^(2) - C16^(2)))
C18: C17 + ($A$2 * (B17^(2) - C17^(2)))
C19: C18 + ($A$2 * (B18^(2) - C18^(2)))
C20: C19 + ($A$2 * (B19^(2) - C19^(2)))
C21: C20 + ($A$2 * (B20^(2) - C20^(2)))
C22: C21 + ($A$2 * (B21^(2) - C21^(2)))
B23: B22 + $A$2
C23: C22 + ($A$2 * (B22^(2) - C22^(2)))
C24: C23 + ($A$2 * (B23^(2) - C23^(2)))
B24: B23 + $A$2
A: (B4, C4)
B: (B5, C5)
D: (B6, C6)
E: (B7, C7)
F: (B8, C8)
G: (B9, C9)
H: (B10, C10)
I: (B11, C11)
J: (B12, C12)
K: (B13, C13)
L: (B14, C14)
M: (B15, C15)
N: (B16, C16)
O: (B17, C17)
P: (B18, C18)
Q: (B19, C19)
R: (B20, C20)
S: (B21, C21)
T: (B22, C22)
U: (B23, C23)
V: (B24, C24)
l1: {A, B, D, E, F, G, H, I, J, K, L, M, N, O, P, Q, R, S, T, U, V}