The integral part of the logarithm of 0.00068is
The integral part of the logarithm of 0.00068 is -3.
To find the integral part of the logarithm of 0.00068, we first need to calculate the logarithm of 0.00068. Assuming you are referring to the natural logarithm (ln), we have:
ln(0.00068) ≈ -7.287
The integral part of a number refers to the highest integer value less than or equal to the given number. In this case, the integral part of -7.287 is -8. Therefore, the integral part of the logarithm of 0.00068 is -8.
To find the integral part of the logarithm of 0.00068, we need to compute the floor function of the logarithm.
The logarithm of a number x to a base b can be denoted as log_b(x) or simply log(x) if the base is 10 (common logarithm) or ln(x) if the base is e (natural logarithm).
In this case, we need to find the integral part of log(0.00068). Assuming we are using base 10, we can write this as:
log(0.00068)
To evaluate this logarithm, we can use a scientific calculator or a mathematical software such as Python. Here's how to do it using Python:
1. Open a Python interpreter or any Python IDE (Integrated Development Environment).
2. Import the logarithmic function from the math module by typing:
```python
from math import log10
```
3. Compute the logarithm of 0.00068 by typing:
```python
logarithm = log10(0.00068)
```
4. Print the result using the print function:
```python
print(logarithm)
```
Running this code will give the logarithm of 0.00068. The integral part of this logarithm will be the largest integer less than or equal to the computed logarithm.
For example, if the result is -3.17, then the integral part is -4. If the result is 2.84, then the integral part is 2.
So, to find the integral part of the logarithm of 0.00068, you can use a mathematical software or calculator to compute the logarithm, and then round down or take the floor of the result to get the integral part.