•
Transforms irrational numbers to standard forms as much as possible without
approximating them. For example,
to
.
3 ln(10)
•
Converts floating-point numbers to rational numbers. For example, 0.25 transforms
to
1/4.
The functions
solve
symbolic algorithms. These functions do not compute approximate solutions in the
EXACT setting.
•
Some equations, such as
represented in terms of the functions and operators on the handheld.
•
With this kind of equation, EXACT will not compute approximate solutions. For
Lx
example,
2
= x
the EXACT setting.
Advantages
Results are exact.
Symbolic Manipulation
,
,
,
cSolve
zeros
cZeros
Lx
, have solutions that cannot all be finitely
2
= x
has an approximate solution
Disadvantages
As you use more complicated rational
numbers and irrational constants, calculations
can:
•
Use more memory, which may exhaust the
memory before a solution is completed.
•
Take more computing time.
•
Produce bulky results that are harder to
comprehend than a floating-point number.
transforms to
12
2 3
,
, ‰,
, and
factor
fMin
≈
x
0.641186
and
transforms
ln(1000)
use only exact
fMax
, but it is not displayed in
227