Final answer:
After calculating the shares of an inheritance based on the given proportions, Scott receives $1,000,000, Allis receives approximately $909,091, and Trisha receives approximately $90,909. The options provided in the question do not match these amounts.
Step-by-step explanation:
The question deals with dividing an inheritance of $2,200,000 among three people with given conditions. First, let's denote Scott's share as S. According to the problem, Allis receives 10/11 of what Scott gets, so Allis's share is 10/11 × S. Trisha gets 1/11 of what Scott gets, so Trisha's share is 1/11 × S. Together, the sum of their shares must equal the total inheritance:
S + 10/11 × S + 1/11 × S = $2,200,000
By combining like terms, we get:
1×S + 10/11×S + 1/11×S which simplifies to 22/11×S because (10 + 1)/11 is 1, and 1 + 1 is 2, which gives us 22/11×S.
So 22/11×S = $2,200,000. Dividing both sides by 22/11 gives us S = $1,000,000. Applying the distribution rule:
- Scott receives $1,000,000
- Allis receives 10/11 × $1,000,000 = $909,090.91 (approximately $909,091)
- Trisha receives 1/11 × $1,000,000 = $90,909.09 (approximately $90,909)
None of the provided options match these calculations, suggesting an error in the options given, or a typo in the question.