Step-by-Step Examples 16-27
Solution 1
Start by defining the 
following:  
Now type 
PROPFRAC(G(X)). Note 
that PROPFRAC can be 
found on the POLYNOMIAL 
submenu of the MATH 
menu.
Pressing   yields the 
result shown at the right.
Solution 2
Enter the integral: 
.
Pressing   yields the 
result shown at the right:
Pressing   again 
yields:
Working by hand: 
, so: 
Then, integrating term by term between 0 and 2 
produces:
that is, since  :
gx() 2
1
x 2+
------------
–=
Igx()xd
0
2
∫
=
2x 3+2x 2+()1–= gx() 2
1
x 2+
------------
–=
gx()x 2xx2+()ln–[]=d
0
2
∫
x 2=
x 0=
422ln=ln
gx()x 42ln–=d
0
∫
hp40g+.book  Page 27  Friday, December 9, 2005  12:27 AM