Klausur 68

Musterklausur Mathematik ID: 000068 6
Formelsammlung Mathematik 1
z = K n · r
K n = K 0 (1 + nr)
( 1
K n = K 0 (1 + r) n K 0 = K n v n = K n
1 + r
(
1 + r = 1 + c ) [ k (
K n = K 0 1 + c ) ] k n
k
k
) n
K t = K 0 e ct
R(x) = p.x
S(p) = bp − β
C(x) = kx + d
π(x) = R(x) − C(x)
D(p) = −ap + α
R(p) = p · D(p)
k = yi−yi−1
x i−x i−1
s n = n 2 · (a
1 + a n
)
E = aq · qn − 1
q − 1
B = av · 1 − vn
1 − v
π(p) = R(p) − C(D(p))
p max = − b
2a
E = a · qn − 1
q − 1
B = a · 1 − vn
1 − v
e c = q = 1 + r
K n+1 = (1 + r)K n − b K n = K ∗ + a n (K 0 − K ∗ )
D(p n+1 ) = S(p n )
f(t) = A · (1 + r) t = A · a t = A · e ct
f(x 0 + h) − f(x 0 )
h
c = ln a
f(b) − f(a)
b − a
ε(p) = D′ (p)
D(p) · p
∫
x n dx = xn+1
n+1 , n ≠ −1 (f · g)′ = f ′ · g + f · g ′
f(g(x)) ′ = f ′ (g(x))g ′ (x)