Question

-1^12,5*0^19/0,32*06^0,2

Answer 1

1^12.5*0^19/0.32*0.6^0,2 =0

Answer 2

Let's break down the expression step by step:

1. (-1)^12.5: This means raising -1 to the power of 12.5. However, raising a negative number to a non-integer power results in complex numbers, which are not covered by simple arithmetic. If we're considering real numbers, this expression doesn't have a real solution.

2. 0^19: Any non-zero number raised to the power of 0 is 1, but 0 raised to any positive power is 0.

3. 0.32: This is a decimal number.

4. 06^0.2: This is equivalent to 6 raised to the power of 0.2, which is the same as the fifth root of 6.

Now let's substitute these values into the expression:

(-1)^12.5 * 0^19 / 0.32 * 6^0.2

Since any non-zero number raised to the power of 0 is 1, and 0 raised to any positive power is 0, the expression simplifies to:

1 * 0 / 0.32 * fifth_root_of_6

However, since we don't have the exact values for these calculations, I can't provide a numerical result. If you have specific values for the decimal numbers and want a numerical result, you can substitute those values into the expression and calculate it.