There is a unique two-digit positive integer $t$ for which the last two digits of $11\cdot t$ are $36$.

What is $t$?
Question:
There is a unique two-digit positive integer $t$ for which the last two digits of $11\cdot t$ are $36$.

What is $t$?
Answer:
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There is a unique two-digit positive integer $t$ for which the last two digits of $11\cdot t$ are $36$.

What is $t$?
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