Difference between revisions of "Assume Command"
From GeoGebra Manual
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:*<code><nowiki>Assume(x>0 && n>0, Solve(log(n^2*(x/n)^lg(x))=log(x^2), x))</nowiki></code> yields <code>{x = 100, x = n}</code> | :*<code><nowiki>Assume(x>0 && n>0, Solve(log(n^2*(x/n)^lg(x))=log(x^2), x))</nowiki></code> yields <code>{x = 100, x = n}</code> | ||
:*<code><nowiki>Assume(x<2,Simplify(sqrt(x-2sqrt(x-1))))</nowiki></code> yields <code>-sqrt(abs(x - 1)) + 1</code> | :*<code><nowiki>Assume(x<2,Simplify(sqrt(x-2sqrt(x-1))))</nowiki></code> yields <code>-sqrt(abs(x - 1)) + 1</code> | ||
| − | :*<code><nowiki>Assume(x>2,Simplify(sqrt(x-2sqrt(x-1))))</nowiki></code> yields <code>sqrt | + | :*<code><nowiki>Assume(x>2,Simplify(sqrt(x-2sqrt(x-1))))</nowiki></code> yields <code>sqrt(x - 1) + 1</code></div>}} |
Revision as of 21:28, 15 May 2019
CAS Syntax
- Assume( <Condition>, <Expression> )
- Evaluates the expression according to the condition
- Examples:
Assume(a > 0, Integral(exp(-a x), 0, infinity))yields1 / a.Assume(x>0 && n>0, Solve(log(n^2*(x/n)^lg(x))=log(x^2), x))yields{x = 100, x = n}Assume(x<2,Simplify(sqrt(x-2sqrt(x-1))))yields-sqrt(abs(x - 1)) + 1Assume(x>2,Simplify(sqrt(x-2sqrt(x-1))))yieldssqrt(x - 1) + 1
Note: See also Solve Command.
