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Diffstat (limited to 'using_sage')
| -rw-r--r-- | using_sage/script.rst | 12 |
1 files changed, 6 insertions, 6 deletions
diff --git a/using_sage/script.rst b/using_sage/script.rst index 3ac943e..03d12e3 100644 --- a/using_sage/script.rst +++ b/using_sage/script.rst @@ -77,7 +77,7 @@ To find the limit of the function x*sin(1/x), at x=0, we say We get the limit to be 0, as expected. -It is also possible to the limit at a point from one direction. For +It is also possible to limit a point from one direction. For example, let us find the limit of 1/x at x=0, when approaching from the positive side. @@ -129,8 +129,8 @@ one of the variables. Let us differentiate the expression Thus we get our partial differential solution. Now, let us look at integration. We shall use the expression obtained -from the differentiation that we did before, ``diff(f, y)`` which gave us -the expression ---``e^(sin(-x^2 + y))*cos(-x^2 + y)/x``. +from the differentiation that we calculated before, ``diff(f, y)`` +which gave us the expression ---``e^(sin(-x^2 + y))*cos(-x^2 + y)/x``. The ``integrate`` command is used to obtain the integral of an expression or function. @@ -167,7 +167,7 @@ degree 4 about 0. .. R13 -We easlily got the Taylor expansion,using the function ``taylor()``. +We easily got the Taylor expansion,using the function ``taylor()``. This brings us to the end of the features of Sage for Calculus, that we will be looking at. For more, look at the Calculus quick-ref from the Sage Wiki. @@ -386,14 +386,14 @@ And the answers, x = A.solve_right(b) -To view the ouput type x +To view the output type x :: x .. L29 -{{{ Switch to thankyou slide }}} +{{{ Switch to thank you slide }}} .. R29 |