Difference between revisions of "Derivative and Gradient"
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In the introduction we have | In the introduction we have talked about Derivative is equal to gradient and also slop. | ||
The derivative can be used to find any point-slope in a function | |||
For example | For example | ||
<math>f(x)=x^2</math> | <math>f(x)=x^2</math> | ||
Than | Than let’s say we want to know slope the of the point when f(4) | ||
and <math>f(x)=x^2</math> | and <math>f(x)=x^2</math> | ||
| Line 17: | Line 17: | ||
When x=8 then <math>f(x)=64</math> then finding the slope of that point on the graph <math>f'(x)=16</math> the slope will be equals to 16. | When x=8 then <math>f(x)=64</math> then finding the slope of that point on the graph <math>f'(x)=16</math> the slope will be equals to 16. | ||
Finding slope is one kind of way to use derivative there are lots of kind ways to | Finding slope is one kind of way to use derivative there are lots of kind ways to use it. | ||
Revision as of 13:59, 13 September 2021
In the introduction we have talked about Derivative is equal to gradient and also slop.
The derivative can be used to find any point-slope in a function
For example
Than let’s say we want to know slope the of the point when f(4) and
Using derivative you will learn this after just need to know will will get .
so no matter what when the f(4) the slop will be equal to 8.
When x=8 then then finding the slope of that point on the graph the slope will be equals to 16.
Finding slope is one kind of way to use derivative there are lots of kind ways to use it.