At a grocery store in idaho, the demand for honey, in kilograms, per week, is a randomvariable with probability density function푓(푥)=56656(4−푥)(4+푥)3,0< 푥< 4
how many kilograms of honey must the grocery store carry per week so that the stockout probability for honey is at most 0.05?

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Ответ:

cheath104

24.10.2021

Mathematics

y + 5 = (1/3)(x - 6)

Step-by-step explanation:

Line p is perpendicular to line q, and therefore the slope of line p is the negative reciprocal of the slope of line q: -1/3.

Starting with the point-slope formula y - k = m(x - h), we get

y + 5 = (1/3)(x - 6)

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At a grocery store in idaho, the demand for honey, in kilograms, per week, is a randomvariable with probability density function푓(푥)=56656(4−푥)(4+푥)3,0< 푥< 4 how many kilograms of honey must the grocery store carry per week so that the stockout probability for honey is at most 0.05?