Question

(0,1)^4*10^5:0,01+10^0

Answer 1

Пошаговое объяснение:

1) Сократить дробь. Преобразовать. Вычислить степень:

${10}^{ - 4} \times 10 {}^{5} \div \frac{1}{100} + 1$

2) Представить в виде степени:

${10}^{ - 4} \times 10 {}^{5} \div 10 {}^{ - 2} + 1$

3) Упростить выражение:

${10}^{3} + 1$

4) Вычислить степень:

$1000 + 1$

5) Сложить числа:

$1001$

Answer 2

(0,1)^4 * 10^5 : 0,01 + 10^0 = 0,0001 * 100 000 : 0,01 + 1 = 10 : 0,01 + 1 = 1000 + 1 = 1001

Answer 3

To calculate the expression (0,1)^4*10^5:0,01+10^0, let's break it down step by step:

1. (0,1)^4: This expression appears to be a range or interval notation. If we interpret it as the range from 0 to 1, raised to the power of 4, we get (0^4, 1^4) which simplifies to (0, 1). Therefore, (0,1)^4 is equivalent to (0, 1).

2. 10^5: This is equal to 10 raised to the power of 5, which is 100,000.

3. :0,01: The colon notation usually represents division. So, (0,1)^410^5:0,01 can be interpreted as (0,1)^410^5 divided by 0.01.

4. 10^0: This is equal to 10 raised to the power of 0, which is 1.

Putting it all together, the expression becomes:

(0,1)^4*10^5:0,01+10^0 = (0,1) * 100,000 / 0.01 + 1 = (0, 1) * 10,000,000 + 1 = (0, 10,000,000) + 1 = (1, 10,000,001)

Therefore, the result of the expression (0,1)^4*10^5:0,01+10^0 is the interval (1, 10,000,001).