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∂x(f(x+1))
∫x(f(x+1))
With f′ defined as '∂x(f(x))', we end up with x on the stack above the expression. This is not true for just an expression.
f′
'∂x(f(x))'
x
The text was updated successfully, but these errors were encountered:
Same problem with the primitive command ∫
primitive
∫
Sorry, something went wrong.
derivative
If we have f defined as 'x^2+sin(x)', then '∂x(f(x))' evaluates as '2*x+COS x' (which is correct) but then leaves x on the stack.
f
'x^2+sin(x)'
'2*x+COS x'
If we evaluate ∂'x(f(2*x+1)), then the stack contains '2*x+COS x' at level 1 and '2*x+1' at level 2.
∂'x(f(2*x+1))
'2*x+1'
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With
f′
defined as'∂x(f(x))'
, we end up withx
on the stack above the expression. This is not true for just an expression.The text was updated successfully, but these errors were encountered: