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| -rw-r--r-- | build/website/mathematics/calculus/derivative_identities.pdf | bin | 31247 -> 31245 bytes | |||
| -rw-r--r-- | build/website/mathematics/calculus/source/derivative_identities.ms | 2 | ||||
| -rw-r--r-- | website/mathematics/calculus/derivative_identities.pdf | bin | 31247 -> 31245 bytes | |||
| -rw-r--r-- | website/mathematics/calculus/source/derivative_identities.ms | 2 |
4 files changed, 2 insertions, 2 deletions
diff --git a/build/website/mathematics/calculus/derivative_identities.pdf b/build/website/mathematics/calculus/derivative_identities.pdf Binary files differindex 9363ec9..a3f7f9a 100644 --- a/build/website/mathematics/calculus/derivative_identities.pdf +++ b/build/website/mathematics/calculus/derivative_identities.pdf diff --git a/build/website/mathematics/calculus/source/derivative_identities.ms b/build/website/mathematics/calculus/source/derivative_identities.ms index 4f91fce..bc566ab 100644 --- a/build/website/mathematics/calculus/source/derivative_identities.ms +++ b/build/website/mathematics/calculus/source/derivative_identities.ms @@ -111,7 +111,7 @@ derivative definition. Here, we will discuss the power rule, or $x sup n$ for an integer $n$. .PP -If we just plug it into the general form form directly: +If we just plug it into the general form directly: .EQ f'(x) = {{(x + h)} sup {n} - {x} sup {n}} over h .EN diff --git a/website/mathematics/calculus/derivative_identities.pdf b/website/mathematics/calculus/derivative_identities.pdf Binary files differindex 9363ec9..a3f7f9a 100644 --- a/website/mathematics/calculus/derivative_identities.pdf +++ b/website/mathematics/calculus/derivative_identities.pdf diff --git a/website/mathematics/calculus/source/derivative_identities.ms b/website/mathematics/calculus/source/derivative_identities.ms index 4f91fce..bc566ab 100644 --- a/website/mathematics/calculus/source/derivative_identities.ms +++ b/website/mathematics/calculus/source/derivative_identities.ms @@ -111,7 +111,7 @@ derivative definition. Here, we will discuss the power rule, or $x sup n$ for an integer $n$. .PP -If we just plug it into the general form form directly: +If we just plug it into the general form directly: .EQ f'(x) = {{(x + h)} sup {n} - {x} sup {n}} over h .EN |