dana jest funkcja f(x)= x do potęgi 2 +1/x oblicz
a) f(1)
b) f(-3)
c) f(a)
I.Jeżeli:
f(x) = (x²+1)/x
Z: x ≠ 0
a)
f(1) = (1²+1)/1 = 2
b)
f(-3) = [(-3)²+1]/(-3) = (9+1)/(-3) = -10/3 = -3⅓
c)
f(a) = (a²+1)/a = a + 1/a
II. Jeżeli:
f(x) = x² + 1/x
f(1) = 1² +1/1 = 1+1 = 2
f(-3) = (-3)² + 1/-3) = 9 - 1/3 = 27/3 - 1/3 = 26/3 = 8⅔
f(a) = a² + 1/a
f(x)=x²+1/x
f(1)=1²+1/1
f(1)=1+1
f(1)=2
f(-3)=(-3)²+1/(-3)
f(-3)=9-1/3
f(-3)=27/3-1/3
f(-3)=26/3
f(-3)=8 całych i 2/3
f(a)=a²+1/a
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I.Jeżeli:
f(x) = (x²+1)/x
Z: x ≠ 0
a)
f(1) = (1²+1)/1 = 2
b)
f(-3) = [(-3)²+1]/(-3) = (9+1)/(-3) = -10/3 = -3⅓
c)
f(a) = (a²+1)/a = a + 1/a
II. Jeżeli:
f(x) = x² + 1/x
a)
f(1) = 1² +1/1 = 1+1 = 2
b)
f(-3) = (-3)² + 1/-3) = 9 - 1/3 = 27/3 - 1/3 = 26/3 = 8⅔
c)
f(a) = a² + 1/a
a)
f(x)=x²+1/x
f(1)=1²+1/1
f(1)=1+1
f(1)=2
b)
f(x)=x²+1/x
f(-3)=(-3)²+1/(-3)
f(-3)=9-1/3
f(-3)=27/3-1/3
f(-3)=26/3
f(-3)=8 całych i 2/3
c)
f(x)=x²+1/x
f(a)=a²+1/a