Interest paid = PTI / 100
Substituting
6000 = 40000 x 3 x I / 100
Algebraically rearrange
I = 6000 x 100 / ( 40000 x 3)
Cancel down by '1000'
I = (6 x 100) / (40 x 3)
Cancel down by '3'
I = ( 2 x 100) / 40 x 1)
Cancel down by '10'
I = (2 x 10) / ( 4)
Cancel down by '2'
I = (1 x 10 / 2)
=>
I = 10 /2
I = 5 % ( The rate percent at Simple Interest).
40000
400
2000
Assuming that the interest is charged on the amount owed by Geeta for purchasing the goods, the journal entry would be: Debit: Accounts Receivable - Geeta (Rs. 40000) Credit: Sales Revenue (Rs. 40000) Credit: Interest Income (amount of interest charged)
1000 metres = 1 kilometre so 40000 metres = 40000/1000 = 40 kilometres. Simple!
That's going to depend on all of the following: -- what interest rate you can find -- how often the interest on the investment is compounded -- how you take your 40,000 annually ... how much and how often during the year. You haven't included any of that information in the question, so no answer is possible.
1000 metres = 1 kilometre so 40000 metres = 40000/1000 = 40 km. Simple!
The face value is 40000*(1.05)10 = 65156 approx.
The face value is 40000*(1.05)10 = 65156 approx.
100 cm = 1 m so 40000 cm = 400 m. Simple!
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.
Total Investment= $35000+ $40000=$75000 Portfolio Beta = [(35000/75000) X .08] + [(40000/75000) X 1.4] = 0.78 Answer I came up with was 350 + 25% = 437.5 - 40% = 262.5