In Exercises 81–100, evaluate or simplify each expression without...

Question

In Exercises 81–100, evaluate or simplify each expression without using a calculator. 10^(log 33)

Accepted Answer

without using a calculator, evaluate or simplify the following expression. Two to the power of log base two of AIDS. Now we can make use of one of our log properties. This states that if we have base B. Of an exponential raise to the power of log base B of X. The answer to this is just equal to X. This is because since we have the exponential with the base B the log with the same base B. Those are gonna cancel each other out. So if you look here we have to log base two Our base is equal to two for both our log and exponential. Which means we can cancel the two and the log base two out. Since we did that it's just equal to X. Or is this equal to R. Eight's? We can't simplify any further which means the answer to this problem. There's just eight which makes this answer be okay. I hope that you solve the problem. Thank you for watching. Goodbye.

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In Exercises 81–100, evaluate or simplify each expression without using a calculator. 10^(log 33)