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Question
Mathematics
If log 2 N=4+b1 and log 3 N=2+b2 where b1, b2 ∈[0,1), then largest integral value of N is
Q. If
lo
g
2
N
=
4
+
b
1
and
lo
g
3
N
=
2
+
b
2
where
b
1
,
b
2
∈
[
0
,
1
)
, then largest integral value of
N
is
84
111
Continuity and Differentiability
Report Error
A
9
B
11
C
16
D
26
Solution:
2
4
≤
N
<
2
5
and
3
2
≤
N
<
3
3
∴
common value is
16
≤
N
<
27
∴
largest integral value of
N
=
26
.