An airline estimates that 97% of people booked on their flights actually show up.If the airline books 71 people on a flight for which the maximum number is 69,what is the probability that the number of people who show up will exceed the capacity of the plane?
Write an absolute value inequality that represents the graph.
A) ∣x∣≤16| x | \leq 16∣x∣≤16 or ∣x∣≥21| x | \geq 21∣x∣≥21 B) ∣x+18.5∣<2.5| x + 18.5 | < 2.5∣x+18.5∣<2.5 C) ∣x−2.5∣<18.5| x - 2.5 | < 18.5∣x−2.5∣<18.5 D) ∣x+2.5∣<18.5| x + 2.5 | < 18.5∣x+2.5∣<18.5 E) ∣x−18.5∣<2.5| x - 18.5 | < 2.5∣x−18.5∣<2.5
Two types of flares are tested for their burning times (in minutes) and sample results are given below. Brand X\text { Brand } \mathrm { X } Brand X Brand Y\text { Brand } \mathrm { Y } Brand Y n = 35 n = 40 x‾\overline{x}x = 19.4 x‾\overline{x}x = 15.1 s = 1.4 s = 0.8 Construct a 95% confidence interval for the difference μX\mu \mathrm { X }μX - μY\mu YμY based on the sample data.
A) (3.5,5.1) B) (3.8,4.8) C) (3.6,5.0) D) (-4.7,-3.9) E) (3.2,5.4)
At the same time as compound-interest Canada Savings Bonds were being sold with guaranteed minimum annual rates of 5.25%, 6%, and 6.75% in the first 3 years of their 12-year term, a trust company offered 3-year "Bond-Beater" GICs paying 5.75%, 6.5%, and 7.25% compounded annually in the 3 successive years. If the CSBs earn their minimum interest rates, how much more will $4,000 earn over the 3 years if invested in the GIC?
Significance level is the risk set by the researcher for rejecting a null hypothesis when it is TRUE.
AH
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Maxine works at an amusement park.She recorded the number of ice cream cones sold each day,along with the high temperature in Fahrenheit degrees.Using her data,she wrote a linear regression equation of y = 9x - 487.If the temperature,or x,is 85°F,how many ice cream cones could Maxine expect to sell?