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| msc:mcqs_short_questions:toplogy [2021/02/07 16:48] – created - external edit 127.0.0.1 | msc:mcqs_short_questions:toplogy [2023/04/03 06:51] (current) – Administrator | ||
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| ===== Multiple choice questions (MCQs) ===== | ===== Multiple choice questions (MCQs) ===== | ||
| + | < | ||
| - If $\tau_1$ and $\tau_2$ are two typologies on non-empty set $X$, then ................... is topological space.\\ | - If $\tau_1$ and $\tau_2$ are two typologies on non-empty set $X$, then ................... is topological space.\\ | ||
| - | - $\tau_1\cup \tau_2$\\ | + | - $\tau_1\cup \tau_2$ |
| - | - $\tau_1\cap \tau_2$\\ | + | - $\tau_1\cap \tau_2$ |
| - | - $\tau_1 \backslash \tau_2$\\ | + | - $\tau_1 \backslash \tau_2$ |
| - | - $\tau_2 \cup \tau_1$ | + | - $\tau_2 \cup \tau_1$ |
| + | </ | ||
| + | < | ||
| - If $\tau$ is typology on non-empty set $X$, then arbitrary ................... of member of $\tau$ belong to $\tau$. | - If $\tau$ is typology on non-empty set $X$, then arbitrary ................... of member of $\tau$ belong to $\tau$. | ||
| - union | - union | ||
| Line 34: | Line 36: | ||
| - product | - product | ||
| - compliment | - compliment | ||
| + | </ | ||
| - If $\tau$ is typology on non-empty set $X$, then arbitrary ................... of member of $\tau$ belong to $\tau$. | - If $\tau$ is typology on non-empty set $X$, then arbitrary ................... of member of $\tau$ belong to $\tau$. | ||
| - union | - union | ||