The simple annual interest rate on a loan is 5%. what is the interest due on a loan of $3,500 after one year

Business

2 answers:

Ganezh [65]3 years ago

4 0

The simple annual interest formula shows the interest charged on a loan.

To solve follow the formula - I = Prt

P is the principle, r is the annual interest in decimal form and t is the loan period.

I = ?

P principle = 3500

R interest rate = 0.05

T time 1 year

I=3,500×0.05×1

I=175

The answer is $175, so the amount of interest charged on the loan in one year is $175.

zlopas [31]3 years ago

3 0

The formula is
I=prt
I interest due ?
P principle 3500
R interest rate 0.05
T time 1 year
I=3,500×0.05×1
I=175

You might be interested in

Hi I recently went to the er.I am 21 but on my fathers insurance which is Kaiser.I want to

Citrus2011 [14]

Bad new it will show what happened too you because your insurance wants to know what happened too you. your in trouble man.he will find out pretty soon

8 0

2 years ago

True or false: When you receive a savings bond worth $100, you can cash it for $100 right away.

Ivenika [448]

True because you save your bond it's 100 right so recive 100

8 0

2 years ago

Read 2 more answers

The financial reporting carrying amount of Johns-Hopper Company's only depreciable asset exceeded its tax basis by $750,000 at D

Sati [7]

Answer: Liability of $300,000

Explanation:

In the question above, what we have is a deferred tax liability, which could be explained as the amount accrued in taxes at a present time but payable in the future. The tax rate will not be based in the present tax rate. Thus is why we will not be using the 30% tax tate of 2018 in calculating the tax amount.

Tax rate = 40%

Exceeded tax basis = $750,000

0.4 × 750,000 = $300,000

Therefore, Johns-Hopper should report the deferred tax effect of this difference in its December 31, 2018, balance sheet as Liability of $300,000

7 0

2 years ago

Read 2 more answers

a personal account earmarked as a retirement supplement contains $292,200. suppose $250,000 is used to establish an annuity that

Hoochie [10]

Suppose $250,000 is used to establish an annuity that earns 6%, compounded quarterly, and pays $6000 at the end of each quarter. It will take about 120 quarters until the account balance reaches $0.

Amount invested (Present value) = $250000

Quarterly payment (At the end of each quarter) (P) = $4500

Interest Rate (Quarterly) (r) = 6% /4

= 1.5% = 0.015

A number of quarters (n) = ?

Future value at the end = 0

Present value of Annuity formula:

Present value = P × $(1-(1+r))^{(-n)} / r$