answersLogoWhite

0


Best Answer

It's about 1500 per FN

User Avatar

Wiki User

11y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: How much is 40000 a year nett a fortnight?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Continue Learning about Finance

How much interest a year on 40000?

400


If you earn 40000 how much would you take home a month?

if this is 40000/year, divide it by 12, you will have a monthly gross pay of 3,333.33 if you have more details, you may try the calculator below, to estimate your earnings in weekly or monthly basis.


If you make 40000 a year how much is that biweekly?

$1,538.46- BEFORE taxes are withheld. There are 52 weeks in a year, 26 bi-weekly pay periods. So divide 40,000 by 26.


What does 40000 per annum equate to as a weekly rate?

Per annum means annual salary. There are typically 52 weeks in a year. 40000/52 ROUGHLY 769 per week


How much interest does 40000 generate in a savings account?

There are four factors which determine the answer to "how much interest does 40,000 generate in a savings account". Namely, r - The rate of return the savings account pays k - The rate of compounding t - The length of time the money resides in the account P - the principal involved, in this case, $40,000 The formula for the balance, B, is generally expressed as a function of time, t B(t) = P [ 1 + (r/k) ] kt If the rate is 5%, compounded monthly for one year then the formula becomes B(1) = 40000 [ 1 + (0.05/12) ] ) 12x1 B(1) = 40000 [ 1 + 0.0041666 ] 12 B(1) = 40000 [ 1.0041666] 12 B(1) = 40000 ( 1.0511619 ) B(1) = 42,046.48 The amount of interest earned for that time frame is the difference between the final balance and the principal you started with or (42046.48 - 40000) which equals 2,046.48 Alternatively, you can use the basic formula for interest which is i = Prt which gives us i = 40000 x 0.05 x 1 i = 2,000 however, with this simple interest formula the effects of compounding are neglected. It is also possible for interest to be compounded continuously in which case we add the value e (e ~ 2.71828183) into our original equation or, B(t) = Pert B(t) = 40000e(0.05x1) B(t) = 40000 x 1.05127 B(t) = 42050.84 in which case our interest earned is 42050.84 - 40000 or $2,050.84. This is $4.36 more than if our money were only compounded monthly.

Related questions