The total balance in Raul's account after 40 years when he retires is $65,714.90.
<h3>What is the total balance?</h3>
The formula that can be used to determine the balance of the accout is: monthly amount saved x annuity factor.
Annuity factor = {[(1+r)^n] - 1} / r
Where:
- r = interest rate = 1.5/12
- n = number of periods = 12 x 40 = 480
$100 x [(1.00125^480) - 1 ] / 0.00125 = $65,714.90
Here is the complete question:
Raul is a saver. He sets aside $100 per month during his career of 40 years to prepare for retirement. He does not like the idea of investing because he prefers to minimize his risk as much as possible, so he puts his money in a savings account which earns 1.5% interest per year. What is the balance in the account after 40 years?
To learn more about annuites, please check: brainly.com/question/24108530
Answer:
y= -x-1
Step-by-step explanation:
-4x - 6 = 10
To solve the equation, you will have to isolate the x. Because of the equal sign, what you do to one side, you do to the other.
-4x - 6 = 10
Do the opposite of PEMDAS. First add 6 to both sides
-4x - 6 (+6) = 10 (+6)
-4x = 10 + 6
-4x = 16
Isolate the x, divide - 4 from both sides
-4x/-4 = 16/-4
x = 16/-4
x = -4
-4 is your answer
hope this helps
Answer:
This can be solved by the order of operations very easily.
The answer = 91/12
But as a mixed number . . .7 7/12
Answer - 
Answer:
if 1+1= 3
then 2+2=6
3+3= 9 hope this helped ps 1+1= 2
