Using the doubling approach, determine how long it will take to make the 64th unit of a product if it took 1 hour to complete the first product with a 50% learning curve
What will be an ideal response?
2^X = 64 ? X = 6
Thus, the time gets halved 6 times (2, 4, 8, 16, 32, 64 ). This results in a time of 1(0.5 )(0.5 )(0.5 )(0.5 )(0.5 )(0.5 ) = .0156 hours.
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Find the standard normal area under the curve for each of the following
1) P(–1.22 < Z < 2.15) a) .8730 b) .8730 c) .0500 d) .9500 2) P(1.22 < Z < 2.00) a) .9255 b) .0725 c) .0885 d) .0918 3) P(-2.00 < Z < -1.00) a) .1559 b) .1359 c) .8739 d) .8839 4) P(Z > 1.96) a) .0250 b) .9750 c) .9500 d) .0500 5) P(Z < 2.00) a) .0500 b) .0250 c) .9950 d) .9773 6) P(Z > 2.00) a) .0250 b) .9750 c) .0228 d) .0500 7) P(Z < -1.20) a) .1151 b) .8849 c) .1050 d) .2050 8) P(Z < 0.00) a) .0000 b) .4022 c) .5000 d) .6122
Explain and contrast the results provided by the EXISTS, NOT EXISTS, and doubly-nested NOT EXISTS keywords
What will be an ideal response?