Question

2 log3 6 - log3 4 + 7log2 7

Answer 1

Ответ:

олалаладаа

Объяснение:

лслададдад

Answer 2

To simplify the expression 2log3(6) - log3(4) + 7log2(7), we can use logarithmic properties to combine the terms and simplify.

1. Start by using the logarithmic property: log(a) - log(b) = log(a/b).

   So, we have: log3(6^2) - log3(4) + log2(7^7)

2. Simplify the expressions inside the logarithms:

   log3(36) - log3(4) + log2(823543) (Since 6^2 = 36 and 7^7 = 823543)

3. Continue simplifying:

   log3(36/4) + log2(823543)

4. Further simplify the expression inside the first logarithm:

   log3(9) + log2(823543)

5. Now, you can use the logarithmic property: log(a) + log(b) = log(a * b).

   log3(9 * 823543)

6. Calculate the result of the multiplication inside the logarithm:

   log3(7411887)

So, the simplified expression is:

2log3(6) - log3(4) + 7log2(7) = log3(7411887)