Question

Клиент положил в банк на депозит в сумме 1000 р. под 50% годовых сроком на 5 лет.Определить наращенную сумму,которую клиент будет иметь на своем счете в банке через 5 лет.

Answer 1

1000*1,5=1500 1500*1,5=2250 2250*1,5=3375 3375*1,5=5062,5 5062,5*1,5=7593,75

Answer 2

Аn = А0 (1+р/100)^n - формула сложных процентов. А5=1000*(1+50/100)^5 =1000 * 1,5^5 = 1000 * 7,59375 = 7593,75

Answer 3

Calculation of the Accrued Amount on a Bank Deposit

To determine the accrued amount that the client will have in their bank account after 5 years, we need to calculate the interest earned on the deposit.

Given: - Initial deposit amount: 1000 р. - Annual interest rate: 50% - Deposit term: 5 years

To calculate the accrued amount, we can use the formula for compound interest:

Accrued Amount = Principal Amount × (1 + Interest Rate)^Number of Periods

In this case, the principal amount is 1000 р., the interest rate is 50% (or 0.5), and the number of periods is 5 years.

Plugging in the values into the formula, we get:

Accrued Amount = 1000 р. × (1 + 0.5)^5

Now let's calculate the accrued amount using this formula.

Accrued Amount = 1000 р. × (1 + 0.5)^5

Calculating the values:

Accrued Amount = 1000 р. × (1.5)^5

Accrued Amount = 1000 р. × 7.59375

Accrued Amount ≈ 7593.75 р.

Therefore, the client will have approximately 7593.75 р. in their bank account after 5 years.

Please note that the above calculation assumes that the interest is compounded annually. If the interest is compounded more frequently (e.g., semi-annually, quarterly, monthly), the accrued amount may be slightly different.