Yejune Chang
1009527672
PCE 5
1
Exercise
4
Exercise
Sitax = im sta
us
fasda
s
iss -
=
2
☆
I
→
①
integral
.
11
this
and
converges
equals
to E
.
check
。
S* dx
=
integral
this
diverges
>
6
Exercise
analyze
them
they
if
disc
,
the
analyze
we
into
two
and
converge
or
diverge
.
.
{×= % ×+ ‰
[
-
the
(n | x/
. 1 에비이에 " )
|n1b1
diverges
cannot
we
infegral
by splitting
5 = 悲 、 Sx
>
'
integral
at
-
.
Exercise 5
2
,
歳
x
.
-
Exercise
integral diverges
Since
Since
Exercise
converges
12 Il ,
Since
.
,
y
this
3
-
-
integral
this
- ( *) ]
참 굶
>1 ,
Since
this
*
(
☆
-
1.
)
( 衣 × 一元
=
E
Sinceis becomes
δ知
int
at
哈 - 1 ] + 1 0)
,
x = of
(
'
d×
>
-
=
0 @ 前 dx
[
.
Sci dx
=
integral
This
3x
↳lim (3-3a)
this
)
converges
since-bas,
and
equals
.
3
integral
is
divergent
-
x