Respuesta :

Answer:

1) [tex]5^2=25[/tex]

2) [tex]5^2=x[/tex]

3) [tex]b^3=64[/tex]

Step-by-step explanation:

To write logs of the form [tex]log_ba=x[/tex] in their exponential form, you take the base b and put it to the power of x and then set that equal to a: [tex]b^x=a[/tex].

1. Here, b = 5, a = 25, and x = 2, so: [tex]5^2=25[/tex]

2. In this problem, b = 5, x = 2, and a = x, so: [tex]5^2=x[/tex]

3. Finally, here, b = b, a = 64, and x = 3, so: [tex]b^3=64[/tex]

Hope this helps!

Answer:

1) 25 = 5²

2) x = 5²

3) 64 = b³

Step-by-step explanation:

logb(a) = x

a = b^x

log5(25) = 2

25 = 5²

log5(x) = 2

x = 5²

logb(64) = 3

64 = b³