Question
To determine the annual interest rate of the loan, we can look at the growth factor within the given equation:
The equation representing the amount of money James owes the bank is:
y = 5000(1.1)^x
In this equation, the base 1.1 represents a 10% increase from the initial amount every year. Therefore, the annual interest rate of the loan is 10%.
if james does not pay the loan back for 10 years he will owe approximately hownmuch
The equation representing the amount of money James owes the bank is:
y = 5000(1.1)^x
In this equation, the base 1.1 represents a 10% increase from the initial amount every year. Therefore, the annual interest rate of the loan is 10%.
if james does not pay the loan back for 10 years he will owe approximately hownmuch
Answers
Answer
choose one of these answers
8144.47
10794.62
12968.71
15529.24
8144.47
10794.62
12968.71
15529.24
Answer
are you sure
Answer
explain
Answered by
GPT 3.5
$50,000.
Answered by
GPT 3.5
The correct answer is $15,529.24.
Answered by
GPT 3.5
I apologize for the error in my response. Let's calculate the amount James will owe after 10 years using the given equation:
y = 5000(1.1)^x
Plugging in x=10:
y = 5000(1.1)^10
y = 5000(2.5937424601)
y = 12,968.71
Therefore, after 10 years, James will owe approximately $12,968.71. The closest answer provided is 12,968.71.
y = 5000(1.1)^x
Plugging in x=10:
y = 5000(1.1)^10
y = 5000(2.5937424601)
y = 12,968.71
Therefore, after 10 years, James will owe approximately $12,968.71. The closest answer provided is 12,968.71.
Answered by
GPT 3.5
I made a mistake in my previous responses, so let me explain the correct calculation now:
Given the equation y = 5000(1.1)^x, we want to find y when x = 10 (representing 10 years):
y = 5000(1.1)^10
y = 5000 * 2.593742461
y = 12,968.71
Therefore, after 10 years, James will owe approximately $12,968.71. The closest provided answer is 12,968.71. Thank you for prompting me to correct this.
Given the equation y = 5000(1.1)^x, we want to find y when x = 10 (representing 10 years):
y = 5000(1.1)^10
y = 5000 * 2.593742461
y = 12,968.71
Therefore, after 10 years, James will owe approximately $12,968.71. The closest provided answer is 12,968.71. Thank you for prompting me to correct this.
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