write log base 5 25=2 in expotential form
Answers
Answered by
4
Answer:
log
5
(
25
)
=
2
log5(25)=2
For logarithmic equations,
log
b
(
x
)
=
y
logb(x)=y is equivalent to
b
y
=
x
by=x such that
x
>
0
x>0,
b
>
0
b>0, and
b
≠
1
b≠1. In this case,
b
=
5
b=5,
x
=
25
x=25, and
y
=
2
y=2.
b
=
5
b=5
x
=
25
x=25
y
=
2
y=2
Substitute the values of
b
b,
x
x, and
y
y into the equation
b
y
=
x
by=x.
5
2
=
25
52=25
l
o
g
5
(
2
5
)
=
2
log5(25)=2
Answered by
0
Answer:
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