(2n+2)√3n+1 | |
(√n+3√n+1)(5n3+√n) |
(2n+2)√3n+1 | 2n (3n)span style="font-family:times; margin-left:1px; margin-right:1px">12 | ||
≤ | |||
(√n+3√n+1)(5n3+√n) | nspan style="font-family:times; margin-left:1px; margin-right:1px">125n3 |
9x2 + 30x + 25 | ||
a) | ||
18x2 − 50 |
x2 + 2x − 15 | ||
b) | ||
2x2 − 50 |
6x2 + 13x − 5 | ||
c) | ||
9x2 + 3x − 2 |
e2x−1 | ||
limx−>0 | ||
x |
1 | 2 | |||
jak wyznaczyć zbiór Un=1∞[1+ | ,1+ | )= ![]() | ||
n | n2 |