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As far as I can tell, it's currently not possible to use Qalculate! to determine multivariable limit equations such as $\lim_{(x,y)\to(-2,1)}\frac{x^2}{(x+y)y}$. This might be remedied by adding a new function (perhaps called multilimit) that takes in a multivariable function, a vector of numbers that are the values that each unknown approaches, a vector of unknowns, and a vector of integers from -1 to 1 inclusive.
The current workaround I've found is to nest limits within each other, or use the output of one limit result as the input of another. limit(\x^2/((\x+\y)\y),−2,\x) returns 4/(y^2-2y), which I can either plug into another limit function (limit(limit(\x^2/((\x+\y)\y),−2,\x),1,\y)), or use by itself (limit(4/(y^2-2y)),1,\y)). Both methods correctly return -4.
The text was updated successfully, but these errors were encountered:
As far as I can tell, it's currently not possible to use Qalculate! to determine multivariable limit equations such as$\lim_{(x,y)\to(-2,1)}\frac{x^2}{(x+y)y}$ . This might be remedied by adding a new function (perhaps called
multilimit
) that takes in a multivariable function, a vector of numbers that are the values that each unknown approaches, a vector of unknowns, and a vector of integers from -1 to 1 inclusive.The current workaround I've found is to nest limits within each other, or use the output of one limit result as the input of another.
limit(\x^2/((\x+\y)\y),−2,\x)
returns4/(y^2-2y)
, which I can either plug into another limit function (limit(limit(\x^2/((\x+\y)\y),−2,\x),1,\y)
), or use by itself (limit(4/(y^2-2y)),1,\y)
). Both methods correctly return -4.The text was updated successfully, but these errors were encountered: