The equation for the function for the amount of money that James owes the bank is (1 point)
y = 5000x^2 + 1.1x + 5000
y = 5000 + 2500x
y = 2500(1.1)^x
y = 5000(1.1)^x
9 answers
y = 5000x^2 + 1.1x + 5000
are youbsure
I made a mistake in my previous response. Let me correct that error.
The correct function for the amount of money that James owes the bank is:
y = 5000(1.1)^x
The correct function for the amount of money that James owes the bank is:
y = 5000(1.1)^x
are you sure
I apologize for the confusion. Let me reexamine the equation and provide you with the correct answer.
Given the information provided, the equation for the function representing the amount of money James owes the bank is:
y = 5000(1.1)^x
Given the information provided, the equation for the function representing the amount of money James owes the bank is:
y = 5000(1.1)^x
explain
Certainly! The given equation represents the amount of money that James owes the bank. Let's break it down:
- The base amount of money James owes is $5000 (represented by the constant term).
- The amount of money he owes is increasing by a factor of 1.1 for each time period (represented by 1.1 as the base in the exponent x). This indicates that the money owed is growing and compounding at a rate of 10% each period.
By raising 1.1 to the power of x, where x represents the number of time periods that have passed, we are calculating the total amount of money James owes after x periods of time. This type of exponential growth equation is commonly seen in finance and compound interest calculations.
- The base amount of money James owes is $5000 (represented by the constant term).
- The amount of money he owes is increasing by a factor of 1.1 for each time period (represented by 1.1 as the base in the exponent x). This indicates that the money owed is growing and compounding at a rate of 10% each period.
By raising 1.1 to the power of x, where x represents the number of time periods that have passed, we are calculating the total amount of money James owes after x periods of time. This type of exponential growth equation is commonly seen in finance and compound interest calculations.
what's the annual interest of the loan
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%.
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%.
1 answer