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David is walking. The number of calories he has burned varies directly with the number of minutes he has walked. See the graph below.
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how many calories is david burning per minute what is the slope of the graph
@ganeshie8
\[(80-0)\div (20-0) = slope \] \[slope =4\] the slope is 4, meaning david burns 4 calories per minute.
let m = the slope of the graph \[m=(y2-y1)/(x2-x1)\] from the graph \[m=(60-20)/(15-5)\] \[m=40/10\] \[m=4\] \[y=mx\] the slope is 4 calories per minute when x = 1 minute \[y=4*1\] \[y = 4\] David is burning 4 calories per minute
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@fatZak to me that is perfect explanation!
probably the only thing you did not do was interpret your result!
Look at the question again @fatZak
but other than that @fatZak its 100%
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