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Jan 4
Champion Juicer Grain Mill Attachment Model G-90 Champion Juicer Grain Mill Attachment Model G-90 Paypal US $126.30 23d 13h 50m
KITCHENAID GRAIN MILL ATTACHMENT  BY HOBART   MODEL GM-A   VINTAGE KITCHENAID GRAIN MILL ATTACHMENT BY HOBART MODEL GM-A VINTAGE Paypal US $135.00 18d 20h 14m
Model G-90 Grain Master Grain Mill Grinder Attachment for Champion Juicer Model G-90 Grain Master Grain Mill Grinder Attachment for Champion Juicer Paypal US $69.99 7d 15h 53m
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Mill Attachment Model
Mill Attachment Model
will an older Kitchenaid grain mill attachment, model # GM, work with a newer model mitchenaid mixer?


WILL AN OLDER GRAIN MILL ATTACHMENT (MODEL #GM) WORK WITH A NEW KITCHENAID MIXER?

I have no idea. Write to kitchenaid.com...



Champion Juicer Grain Mill Attachment Model G-90 Champion Juicer Grain Mill Attachment Model G-90 Paypal US $126.30 23d 13h 50m
KITCHENAID GRAIN MILL ATTACHMENT  BY HOBART   MODEL GM-A   VINTAGE KITCHENAID GRAIN MILL ATTACHMENT BY HOBART MODEL GM-A VINTAGE Paypal US $135.00 18d 20h 14m
Model G-90 Grain Master Grain Mill Grinder Attachment for Champion Juicer Model G-90 Grain Master Grain Mill Grinder Attachment for Champion Juicer Paypal US $69.99 7d 15h 53m
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KitchenAid Mixer - grain mill attachment

Calculus question.. HELP?


here's a calculus question that i need to know the answer to. pls if you know it solve it step by step till the final answer, if ur comfortableusing microsoft for this then u can email me the answer as an attachment n mention over here that u have. b4 i rwrite the question... THANX a
MILL who ever helps me out... (its integration/anti derevative by the way)

A bacteria popoulatin N thousand, has a growth rate modelled by the equation dN/dt=4000/(1+0.5t), t>= 0 where t is messured in days. Initialy there are 250 bacteria the popoulation, Find the popoulation size after 10 days.

dN/dt = 4000/(1+0.5t)
N(t) = ∫ 4000/(1+0.5t) dt

Use substitution:
u = 1+0.5t
du = 0.5 dt
dt = 2 du

N(t) = ∫ 4000/(1+0.5t) dt
= ∫ 4000/u * 2 du
= 8000 ∫ (1/u) du
= 8000 ln(u) + C

N(t) = 8000 ln(1+0.5t) + C

----------

Initially there are 250 bacteria in the population:

N(0) = 250
8000 ln(1+0.5(0)) + C = 250
8000 ln(1) + C = 250
8000*0 + C = 250
C = 250

N(t) = 8000 ln(1+0.5t) + 250

----------

Fin the population size after 10 days:

N(10) = 8000 ln(1+0.5*10) + 250
N(10) = 8000 ln(6) + 250
N(10) = 14584.0757538

There are 14,584 bacteria after 10 days

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