You are viewing this question as it will appear in the manual grading interface.
Return to the normal view when
you are done.
Correct answer
An example with constant complexity.
$O(1)$
$\Theta(1)$
$\Omega(1)$
$o(1)$
$\omega(1)$
$\Theta(1)$
$\Omega(1)$
$o(1)$
$\omega(1)$
An example with logarithmic complexity. Uses $m$ as the input variable.
$O(\log{\left(m \right)})$
$\Theta(\log{\left(m \right)})$
$\Omega(\log{\left(m \right)})$
$o(\log{\left(m \right)})$
$\omega(\log{\left(m \right)})$
$\Theta(\log{\left(m \right)})$
$\Omega(\log{\left(m \right)})$
$o(\log{\left(m \right)})$
$\omega(\log{\left(m \right)})$
An example with linear complexity.
$O(n)$
$\Theta(n)$
$\Omega(n)$
$o(n)$
$\omega(n)$
An example with nearly linear complexity.
$O(n \log{\left(n \right)}^{2})$
$\Theta(n \log{\left(n \right)}^{2})$
$\Omega(n \log{\left(n \right)}^{2})$
$o(n \log{\left(n \right)}^{2})$
$\omega(n \log{\left(n \right)}^{2})$
$\Theta(n \log{\left(n \right)}^{2})$
$\Omega(n \log{\left(n \right)}^{2})$
$o(n \log{\left(n \right)}^{2})$
$\omega(n \log{\left(n \right)}^{2})$
An example with polynomial complexity.
$O(n^{2})$
$\Theta(n^{2})$
$\Omega(n^{2})$
$o(n^{2})$
$\omega(n^{2})$
$\Theta(n^{2})$
$\Omega(n^{2})$
$o(n^{2})$
$\omega(n^{2})$
An example with exponential complexity.
$O(2^{n})$
$\Theta(2^{n})$
$\Omega(2^{n})$
$o(2^{n})$
$\omega(2^{n})$
$\Theta(2^{n})$
$\Omega(2^{n})$
$o(2^{n})$
$\omega(2^{n})$
An example with only one expected answer.
$O(\mathtt{\text{}})$
$\Theta(\mathtt{\text{}})$
$\Omega(2^{n})$
$o(\mathtt{\text{}})$
$\omega(\mathtt{\text{}})$
$\Theta(\mathtt{\text{}})$
$\Omega(2^{n})$
$o(\mathtt{\text{}})$
$\omega(\mathtt{\text{}})$
An example with factorial complexity.
$O(n!)$
$\Theta(n!)$
$\Omega(n!)$
$o(n!)$
$\omega(n!)$
$\Theta(n!)$
$\Omega(n!)$
$o(n!)$
$\omega(n!)$
Student view placeholder
In student views this area is used for assessment and score info.
Tools
Staff information
Variant
Started at:
2026-08-04 23:38:39 (CDT)
Duration:
0s
Show/Hide answer
{
"m1": "1",
"m2": "log(m)",
"m3": "n",
"m4": "n * (log(n)**2)",
"m5": "n**2",
"m6": "2**n",
"m7": "n!",
"q1": "1",
"q2": "log(m)",
"q3": "n",
"q4": "n * (log(n)**2)",
"q5": "n**2",
"q6": "2**n",
"q7": "n!",
"r1": "1",
"r2": "log(m)",
"r3": "n",
"r4": "n * (log(n)**2)",
"r5": "n**2",
"r6": "2**n",
"r7": "n!",
"s1": "1",
"s2": "log(m)",
"s3": "n",
"s4": "n * (log(n)**2)",
"s5": "n**2",
"s6": "2**n",
"s7": "n!",
"t1": "1",
"t2": "log(m)",
"t3": "n",
"t4": "n * (log(n)**2)",
"t5": "n**2",
"t6": "2**n",
"t7": "n!",
"m6_b": "",
"q6_b": "",
"r6_b": "",
"s6_b": "",
"t6_b": "2**n"
}