William put $100 in a bank account last year. Now he has \(\frac{1}{12}\) more money in the account. Which expressions represent how much money William has in his bank account now? Choose all answers that are correct.

A. \(100 - \left(\frac{1}{12} \times 100\right)\)

B. \(100 + \left(\frac{1}{12} \times 100\right)\)

C. \(100 + \left(\frac{13}{12} \times 100\right)\)

D. \(\frac{13}{12} \times 100\)

well he put 100 dollars in his account
he then added 1/12 more money so the amount of money he has is 1 and 1/12 of 100 dolars 1 and 1/12 is equal to 12/12+1/12=13/12 so b. [100+(1/12 100)] makes sense and d.[13/12 100] makes sense

Answered by apologiabiology | 2024-06-10

I think its b and d because b : 100 add half a hundred. thats right. d : 1 and a half of 100. thats right too. hope this helped!

Answered by Anonymous | 2024-06-10

William currently has $108.33 in his bank account after his deposit and 12 1 ​ increase. The correct expressions that represent the total amount he has are B and D. B accurately adds 12 1 ​ of the original amount, while D captures this in a different format by considering the total as 12 13 ​ of the original amount.
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Answered by apologiabiology | 2024-12-26