hay ns try this maybe?
hai
y = -0.0001x^8 + 0.0028x^7 – 0.0579x^6 + 0.6421x^5 – 4.109x^4 + 15.4107x^3 – 33.384x^2 + 39.4438x – 11.1523 \[y = -0.0001x^8 + 0.0028x^7 – 0.0579x^6 + 0.6421x^5 – 4.109x^4 + 15.4107x^3 – 33.384x^2 + 39.4438x – 11.1523 \] so y' = -0.0008x^7 + 0.0196x^6 - 0.3474x^5 + 3.2105x^4 - 16.436x^3 + 46.2321x^2 - 66.768x + 39.4438 \[y' = -0.0008x^7 + 0.0196x^6 - 0.3474x^5 + 3.2105x^4 - 16.436x^3 + 46.2321x^2 - 66.768x + 39.4438\]
hey so with me so far?
wait, what are x and y in this eqn?
kind of u found the derivative, hey?
yep
idk what x and y are smthn to do with sales,, i think its irrelevant tho
not really, if x is sales it changes everything if y is sales we're on track tho... is x days or product sold or... idk, it's kinda important
x is months and y is sales
cools, and u need to find the months with the most sales? and the one with the least? so those will be the turning points on a graph of x vs y so if we find derivative ( y' ) then equate that to 0, we will have x values when y' = 0, which are the turning points of original equation with me so far?
ahh yeah that makes sense remmber hearing that in the lesson lool ;P
umm... i think ur equation only has one "real" solution, the rest all involve imaginary numbers
really? *sigh*
well... ur equation plots out to something like this: |dw:1382615360702:dw| ...ish so there;s really only a peak... no truoghs...
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