Log Squared Calculator is a handy free calculator for calculating the square of the value of the logarithm. The base of the logarithm can be input by yourself, it can be 2, 10, natural number e or other numbers.
What is log squared?
Just like its name, Log squared refers to the square of the logarithmic value. The expression for the square of the logarithmic value is (logab)2 or log2ab.
Not the logarithm of the square of the number logab2.
Note that they have different meanings and the results are not necessarily the same.
For example
(log24)2 = 22 = 4
log242 = log216 = 4
At this point, their answers are all 4.
Another example
(log22)2 = 12 = 1
log222 = log24 = 2
Obviously, they are not the same.
How to calculate the log squared?
Clearly, computing the log squared requires two steps.
First, calculate the value of the logarithm.
Second, calculate the square of the logarithm.
For instance, find the square of the log base 3 of 27.
Step 1, calculate the log base 3 of 27.
log327 = 3
Step 2, calculate the square.
32 = 9
Therefore, the square of the base 3 logarithm of 27 is 9.
How to use this log squared calculator
Same as the Logarithmic Calculator, just enter the base and number you want to calculate the logarithm of, and then click ‘Calculate’. If the base is not entered, the default base is 10.
FAQS
- Q: How to write log squared?A: There are two forms, both (logab)2 or log2ab are fine. The final form depends on your habits.
- Q: How to enter the base of natural logarithm?A: Just enter the English letter e.
- Q: What are the common bases of logarithms?A: Common bases are 2, e and 10. It can be represented by lb, ln and lg respectively.
- Q: Can the base of the logarithm not be entered?A: Yes, you can leave it blank. The system will default to base 10.
- Q: Can the log squared calculator enter negative numbers?A: No. The calculator only supports positive numbers.
Conclusion
The Log Squared Calculator is a combination calculator that combines computing logarithmic values with squares. Here, you can calculate the square of the logarithmic value in one step. It must be a nice helper. Do you think so?
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