MIME-Version: 1.0 Content-Type: multipart/related; boundary="----=_NextPart_01C8C240.45C17160" This document is a Single File Web Page, also known as a Web Archive file. If you are seeing this message, your browser or editor doesn't support Web Archive files. Please download a browser that supports Web Archive, such as Microsoft Internet Explorer. ------=_NextPart_01C8C240.45C17160 Content-Location: file:///C:/1648C468/salladandhannaH.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii"

Slope

Okay, so basically Slope-to have or tak= e an inclined or oblique direction or angle considered with reference to a verti= cal or horizontal plane; slant. - is rise over run. Exactly what is rise and ho= w do I put it over run? You may ask. Well, I would reply, be more patient! I sha= ll explain in due time. First, though, let us examine the graph with the line whose slope we are finding.

 

 

 

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Ah, and there we have our graph, comple= te with line. Beautiful, isn’t it?

 

Anywho, to find the Slope, we must first find the rise. This is found by counting the units (those little squares on= a graph) from the point where it meets the run and stopping when you reach the line of which you are finding the slope. Then you put that on the top half = of one of those fraction sign thingys (the things that look sorta like -). And now, on to find the run.

The run is basically the same thing, only this time y= ou count the units of the line that was not labeled rise (or the line that your finding the slope of). Great, now write that unde= rneath the fraction bar thingy over which you have previously written the rise.

And now, shebang, you have your slope.

See how easy that was?

Don’t you wish you hadn’t clicked on this site?  

 

Just incase you found this page totally confusing, confuddling, and unhelpful, check out the peeps on this site- 

htt= p://www.purplemath.com/modules/slopgrph.htm

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Copywrited  Sallad and han= naH

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