Part 1: Multiple Choice. Circle the letter corresponding to the best answer.
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1 -../ AP Statistics Name:- T4-' - Chaptei2 Practice Test - Part 1: Multiple Choice. Circle the letter corresponding to the best answer. 1. Which of these variables is least likely to have a Normal distribution? tg> Annual income for all 150 employees at a local high school (b) Lengths of 50 newly hatched pythons fr (c) Heights of 100 white pine trees in a forest (d) Amount of soda in 60 cups filled by an automated machine at a fast-food restaurant (e) Weights of 200. of the same candy bar in a shipment to a local supermarket 2. The proportion of observations from a standard Normal distribution that take values larger than is about C-- (a) (b) (d) (e) The distribution of heart disease death rates, per 100,000 people, in 19 developed Western countries is close to this Normal distribution.,!.. J......, ZOO OO Death Rate per100,(dj People / 3. The mean heart disease death rate per 100,000 people takes approximately what value? c.., (a) 100 (b) (d) 250 (e) The standard deviation of the heart disease rate per 100,000 people is approximately what value? C (a) 10 (b) 60 (d) 100 (e) 250 J 5. A smooth curve which approximates the shape of a histogram and describes the overall pattern of a distribution is called (a) a stemplot? (b) a Normal probability plot ( c) a destiny curve e a density curve (e) none of the above Chapter 2 1 Practice Test
2 6. The following graph is a Nonnal probability plot for the amount of rainfall (in acre-feet) obtained from 26 randomly selected clouds that were seeded with silver oxide.. Which of the following statements about the shape of the rainfall distribution is true? S -'" (a) The distribution is Nonnal. e, (b) The distribution is approximately-nonnal. e 2500 (c) The distribution is roughly symmetric. d,, (d) The distribution has no potential outliers. e ,;:::, """", 0The distribution is skewed. d 500 "",..,::"..' C " ' 1 I I I I u d s Normal Scores Q.D 7. The distribution of the heights of students in a large class is roughly Nonnal. Moreover, the average height is 68 inches, and approximately 95% of the heights are between 62 and 74 inches. Thus, the standard kviation of the height distribution is approximately equal to (a) 2 3 (c) 6 (9) 9 (e) 12.! rj I'l l.o.j. 3t I not 8. If a store runs out of advertised material during a sale, customers become upset, and the store loses only the sale but also good. rom. perience, a music store finds that the mean number of CDs sold in a sale is 845, thetanane is25,land a histogram of the demand is approximately Nonnal. The manager is willing to accept a 2.5% chance that a CD will be sold out. About how -n many CDs should the manager order for an upcoming sale? I1?J\ V (a) 1295 (b) 1070 (c) 935,875 (e) ':!<.. -= \ \. 0 f q b 'i t... 6::2- (5':..,t:G:,' -" Chapter 2 2 Practice Test
3 Part 2: Free Response. -. Answer completely, but be concise. Show your thought process clearly...j 9. Raw scores on behavioral tests are often transformed for easier comparison. A test of reading ability has mean 7S and standard deviation 10 when given to third-graders. Sixth-graders have mean score 82 and standard deviation 11 on the same test. (a) David is a third-grade student who scores 78 on the test. Nancy is a sixth-grade student who scores 81. Calculate the z-score for each student. Who scored higher within his or her grade? D N=.]. N - <?J--:: - - t I, - II, \:(la/j""id( '/J..lO"2a.4l(,..;4L.l...6:1j.LL A1..t-..; ti..).(i.a.; A -'"t4.(.q.-. (b) Suppose that the distribution of scores in each grade is Normal. Determine the percentiles for David and Nancy. Interpret your results in context. }) --2:. =-0,30 N e:::... -0, 9.,, C!)[1Oj...«A..t)l- 0, ifotf/ to oj- aj2)-o..d """,, Q--1...a+-'L;t.l..Q... o..-i1..-..o1 YJaA"1_ - (,0. J CJtJt ().)o...(..a.j- -"t;t..a.-i Lf -tt...,-1..itl =; 10. The Environmental P,rotection Agency requires that the exhaust of each model of motor vehicle be tested for the level of several pollutants. The level of oxides of nitrogen (NOX) in the exhaust of one light truck model was found to vary among individual trucks according to a Normal distribution with mean J.l = 1.45 grams per mile driven and standard deviation. a = 0.40 grams per mile. (a) Sketch the density curve of this Normal distribution, with the scale of grams per mile marked on the horizontal axis. '-O./J)t" 1.'/5 I.'t'.5 2.., 9 r p.e,- "'-' (b) Give an interval that contains t1le middle 95% of NO X levels in the exhaust of these trucks. Justify your answer. I j A.. d AIL..,n(..IJ;--4'--,... I...;) r tt) aaa- t..u-u"td 4a1A.(:l.8-,l-,:l..,.(.).,,/..lL.. """",,-.M,...,.(..l,4. ""1 "Il-".J.-&..l, Chapter 2 -t...tl,).e,-+.,- 0." S- aa,:l 2.S- Practice Test.'1... -_L..<..J.
4 --,, ""--"",, 9 6 (CO1\. t ) t...t_l fa, o.iii1...j t!21j"t",i \j_..l;j'"a"""",.j t()&..-i ao.h -."l..j..j..d..o.,i d,4jt4.. M 9-1.::.d d.-o tk' -!t.- "'J YJ 'Z"1-""- 'fb/o 9..'!.a..,().A..(..o. I
5 II, The distance between two mounting holes is important to the perfo!ftlance of an electrical meter. The manufacturer measures this distance regularly for quality control purposs, recording the data as thousandths of an inch more than inches. For example, is recorded as 44. The -/ figure below is a Normal probability plot of the distances for the last 90 electrical meters measured. " C.- 80 c IV. 0 -:S \1\ 60 - c - IV \1\,] 40 0.c v Q/ v C IV. 20 is z-score (a) Is the overall shape of the distribution roughly Normal? Justify your answer. d /1 -tj\",l., tt;:3l'{"2..l"-l,w.7'l)"""-t t...(-..,.,.q...a -t.(j1o-l-a t.j tj).a.- l- 9 t'('4h'\.- J/- to L.t... & ;0 (b) Why does the plot have a "stair-step" appearanc.i.. 11 A..A.. lba.(_:.(..) d ha... ptt)y-...a..a...""j<) "'{.."?'A..J(..0"""4,."t c / -""'!...L.c...l 'I<.../-f..t,.-- A...{ la_':"'(- _/)')'\..e.a..l...ta.l...ft./\ The Survey of Study 'Habits and Attitudes (SSHA) is a common psychological test to evaluate the attitudes of students. The SSHA is used for subjects from seventh grade through college. Different groups have different distributions. To prepare to use the SSHA to evaluate future teachers, researchers gave the test to 238 college juniors majoring in elementary education. Their scores were roughly Normal with mean 114 and standard deviation 30. Take this as the distribution of SSHA scores in the population of future elementary school teachers. How high a score on the SSHA test must an elementary education student obtain to be among the highest-scoring 30% of the population? Show your method.. A..11 Y X -::.3O =- -O&2.. 71> j' -II i_, Ot S "2- ;SO X.-:;/2 9.iP j,0 _h,e.., -..a... 1'(;:).1 (;Il...I tl-.,l-...d...lbo'1...l- / c2 ro o.-l.-o( Chapter 2 \,-"1.I(..<t- 49'e Practice Test
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