Somebody please help me with this
1 answer:
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Given, at the age of 25, Jill had $20,000 and he invested it in an account earning at a rate of 5% compounded annually.
We have to find how much Jill will earn at a age of 50.
We will use compound interest formula. The formula is,
Where, A = last amount, P = principal amount, r = rate of interest, t = number of years.
Here, P = $20,000, r = 5% = , t =
years.
By substituting the values in the formula we will get,
( Approximately taken upto two decimal place)
So we have got Jill will get at the age of 50 is $ 67727.10.
Now given, Bill had $20000 at the age of 35. He also invested it in an account which earns at a rate of 5% compounded annually.
Similarly we have to find the amount he will get at the age of 50.
So, P = $20000, r = 0.05, t = years.
So we have got at the age of 50 Bill will get $ 41578.56.
At the age of 50, Jill have more money than Bill. The amount of money that Jill have more = $ = $ 26148.54 = $26149.
So we have got the required answer.
Option D is correct here.
Step-by-step explanation:
70 + 45 = 115
180 - 115 = 65
angle c = 65
use sohcahtoa
cos angle = <u>a</u>djacent
hypotenuse
cos 65 = <u>2</u><u>.</u><u>5</u>
b
b cos 65 = 2.5
use the calc for further answers
hope that helped
