Difference between revisions of "NSolve Command"
From GeoGebra Manual
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;NSolve[ <Equation> ] | ;NSolve[ <Equation> ] | ||
:Finds a numeric solution for a given equation (or a set of equations) for the variable x. | :Finds a numeric solution for a given equation (or a set of equations) for the variable x. | ||
− | :{{example|1=<div><code><nowiki>NSolve[ | + | :{{example|1=<div><code><nowiki>NSolve[cos(x) = x]</nowiki></code> yields ''{x = 0.7390851332151606}''.</div>}} |
;NSolve[ <Equation>, <Variable> ] | ;NSolve[ <Equation>, <Variable> ] | ||
:Finds a numeric solution to an equation (or a set of equations) for a given unknown variable (or set of variables). | :Finds a numeric solution to an equation (or a set of equations) for a given unknown variable (or set of variables). | ||
− | :{{example|1=<div><code><nowiki>NSolve[a^4 + 34a^3 - 34, a]</nowiki></code> | + | :{{example|1=<div><code><nowiki>NSolve[a^4 + 34a^3 - 34, a]</nowiki></code> yields '' {a = 0.9904738886662206}''.</div>}} |
;NSolve[ <Equation>, <Variable> ] | ;NSolve[ <Equation>, <Variable> ] | ||
:Finds a numeric solution to an equation (or a set of equations) for a given unknown variable (or set of variables). | :Finds a numeric solution to an equation (or a set of equations) for a given unknown variable (or set of variables). |
Revision as of 13:09, 19 August 2011
This command works in CAS View only.
- NSolve[ <Equation> ]
- Finds a numeric solution for a given equation (or a set of equations) for the variable x.
- Example:
NSolve[cos(x) = x]
yields {x = 0.7390851332151606}.
- NSolve[ <Equation>, <Variable> ]
- Finds a numeric solution to an equation (or a set of equations) for a given unknown variable (or set of variables).
- Example:
NSolve[a^4 + 34a^3 - 34, a]
yields {a = 0.9904738886662206}.
- NSolve[ <Equation>, <Variable> ]
- Finds a numeric solution to an equation (or a set of equations) for a given unknown variable (or set of variables).
- Example:
NSolve[{π / x = cos(x - 2y), 2 y - π = sin(x)}, {x=3, y=1.5}]
yields {x = 3.141592651686591, y = 1.570796327746508}.
Note:
- It is optional to give the starting point like {x=3, y=1.5}.
- See also Solve Command.