15. explain why we need to specify 0 < b < 1 and b > 1 as valid values for the base b in the expression logb(xx).

The base (b) has to be positive and different of 1. The logarithm is the inverse of exponential, so:

logb(a) = x ⇒ a = bˣ

So, for b = 0 ⇒ 0ˣ = a

And there is impossible, "a" only could be 0.

For b = 1 ⇒ 1ˣ = a

And the same thing would happen, the logarithming would be to be 1, and the function will be extremally restricted.

For b<0, then the expression a = bˣ will be also restricted, and will not represent all values of a.

So, 0<b<1 and b >1.

answer: a. 74

step-by-step explanation:

it shows divided evenly, so add the 37+37 = 74

1     sepan

2     encuentren

3     tenga

4     hable

5   parezca

6   llegue