Java API for solving Linear expression with one variable
0
Is there any standard Java API for solving Linear expressions with one variable as following example:
- x*1/40+5 = 12.45
- x*635/(27*1024) = 52
- x^2-3.4/6 = 43
- 3+logx-13 = 15
I tried to solve it with Apache Common Math library but the Matrix and cramer's method are for Biliear and trilinear equations.
java linear-algebra algebra linear-equation
asked Nov 12 '18 at 20:45
Kishor PrakashKishor Prakash
5,43964368
add a comment |
0
Is there any standard Java API for solving Linear expressions with one variable as following example:
- x*1/40+5 = 12.45
- x*635/(27*1024) = 52
- x^2-3.4/6 = 43
- 3+logx-13 = 15
I tried to solve it with Apache Common Math library but the Matrix and cramer's method are for Biliear and trilinear equations.
java linear-algebra algebra linear-equation
asked Nov 12 '18 at 20:45
Kishor PrakashKishor Prakash
5,43964368
1
Solving means root finding in all the cases you've cited. I'd recommend looking at root finding algorithms.
– duffymo
Nov 12 '18 at 20:50
1
@duffymo. With the added benefit that all these cases have very clear analytical solutions.
– Mad Physicist
Nov 13 '18 at 13:03
wile an interesting problem, this is explicitly an off topic question.
– jwenting
Nov 13 '18 at 13:15
add a comment |
0
0
0
Is there any standard Java API for solving Linear expressions with one variable as following example:
- x*1/40+5 = 12.45
- x*635/(27*1024) = 52
- x^2-3.4/6 = 43
- 3+logx-13 = 15
I tried to solve it with Apache Common Math library but the Matrix and cramer's method are for Biliear and trilinear equations.
java linear-algebra algebra linear-equation
asked Nov 12 '18 at 20:45
Kishor PrakashKishor Prakash
5,43964368
Is there any standard Java API for solving Linear expressions with one variable as following example:
- x*1/40+5 = 12.45
- x*635/(27*1024) = 52
- x^2-3.4/6 = 43
- 3+logx-13 = 15
I tried to solve it with Apache Common Math library but the Matrix and cramer's method are for Biliear and trilinear equations.
java linear-algebra algebra linear-equation
java linear-algebra algebra linear-equation
asked Nov 12 '18 at 20:45
Kishor PrakashKishor Prakash
5,43964368
asked Nov 12 '18 at 20:45
Kishor PrakashKishor Prakash
5,43964368
edited Nov 13 '18 at 13:00
Kishor Prakash
asked Nov 12 '18 at 20:45
Kishor PrakashKishor Prakash
5,43964368
asked Nov 12 '18 at 20:45
Kishor PrakashKishor Prakash
5,43964368
asked Nov 12 '18 at 20:45
Kishor PrakashKishor Prakash
5,43964368
5,43964368
1
Solving means root finding in all the cases you've cited. I'd recommend looking at root finding algorithms.
– duffymo
Nov 12 '18 at 20:50
1
@duffymo. With the added benefit that all these cases have very clear analytical solutions.
– Mad Physicist
Nov 13 '18 at 13:03
wile an interesting problem, this is explicitly an off topic question.
– jwenting
Nov 13 '18 at 13:15
add a comment |
1
Solving means root finding in all the cases you've cited. I'd recommend looking at root finding algorithms.
– duffymo
Nov 12 '18 at 20:50
1
@duffymo. With the added benefit that all these cases have very clear analytical solutions.
– Mad Physicist
Nov 13 '18 at 13:03
wile an interesting problem, this is explicitly an off topic question.
– jwenting
Nov 13 '18 at 13:15
1
1
Solving means root finding in all the cases you've cited. I'd recommend looking at root finding algorithms.
– duffymo
Nov 12 '18 at 20:50
Solving means root finding in all the cases you've cited. I'd recommend looking at root finding algorithms.
– duffymo
Nov 12 '18 at 20:50
1
1
@duffymo. With the added benefit that all these cases have very clear analytical solutions.
– Mad Physicist
Nov 13 '18 at 13:03
@duffymo. With the added benefit that all these cases have very clear analytical solutions.
– Mad Physicist
Nov 13 '18 at 13:03
wile an interesting problem, this is explicitly an off topic question.
– jwenting
Nov 13 '18 at 13:15
wile an interesting problem, this is explicitly an off topic question.
– jwenting
Nov 13 '18 at 13:15
add a comment |
0
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1
Solving means root finding in all the cases you've cited. I'd recommend looking at root finding algorithms.
– duffymo
Nov 12 '18 at 20:50
1
@duffymo. With the added benefit that all these cases have very clear analytical solutions.
– Mad Physicist
Nov 13 '18 at 13:03
wile an interesting problem, this is explicitly an off topic question.
– jwenting
Nov 13 '18 at 13:15