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Limit of a symbolic expression.
limit(F,x,a)
limit(F,a) limit(F) limit(F,x,a,'right') limit(F,x,a,'left')
limit(F,x,a)
takes the limit of the symbolic expression F
as x -> a
.
limit(F,a)
uses findsym(F)
as the independent variable.
limit(F)
uses a = 0
as the limit point.
limit(F,x,a,'right')
or limit(F,x,a,'left')
specify the direction of a one-sided limit.
Assume
syms x a t h;
Then
limit(sin(x)/x)
=>1
limit(1/x,x,0,'right') => inf limit(1/x,x,0,'left') => -inf limit((sin(x+h)-sin(x))/h,h,0) => cos(x) v = [(1 + a/x)^x, exp(-x)]; limit(v,x,inf,'left') => [exp(a), 0]
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