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Answer :
Final answer:
The question is about solving a simple algebraic problem. By setting up and solving the equation 1/3x + 11 = -1, we determine that Mo's number is -36.
Explanation:
This is an algebraic problem. We can use the given conditions to set up an equation and solve for Mo's number. Let's refer to Mo's number as x. From the question, we know that 'eleven more than one-third of the number is -1'. By translating this statement into algebra, it becomes 1/3x + 11 = -1 To solve for x, first, we subtract 11 from both sides of the equation to isolate 1/3x.
That leaves us with 1/3x = -1 - 11, which simplifies to 1/3x = -12. To further isolate x, we multiply both sides of the equation by 3, giving us x = -12*3, which means x = -36. So, Mo's number is -36.
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