The required inequality for the least amount of money he needs to deposit to avoid a fee is 727.29 - 248.50 + x ≥ 500 and he needs to deposit at least $21.21 in her account to avoid a fee.
A statement of an order relationship-greater than, greater than or equal to, less than, less than or equal to- between two numbers or algebraic equations.
Now it is given that,
Amount in the account = $727.29
Amount in the check = $248.50
Amount need to maintain = $500
Now let x be the Tony needs to deposit.
So, total balance in the account = 727.29 - 248.50 + x
Since, he must maintain a $500 balance to avoid a fee. That means the balance can be greater than or equal to $500.
Thus the required inequality is:
727.29 - 248.50 + x ≥ 500
Adding alike terms,
468.79 + x ≥ 500
Subtracting 468,79 both the side we get,
x ≥ 500 - 468.79
Solving we get,
x ≥ 21.21
Therefore, he needs to deposit at least $21.21 in her account to avoid a fee.
Thus,the required inequality for the least amount of money he needs to deposit to avoid a fee is 727.29 - 248.50 + x ≥ 500 and he needs to deposit at least $21.21 in her account to avoid a fee.
To learn more about inequality:
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(c 2 + 2c - 35) ÷ (c - 5)
Answer:
C+7
Step-by-step explanation:
A. 12t^3
B. 12t^6
C. 36t^6
D. 36t^9
6t³ * 6t³
= 6 * t³ * 6 * t³
Combine like terms
6 * 6 * t³ * t³
36 * t^6
= 36t^6
The answer is C
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