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Answerto 3C
a)Beforetheintersection:Thenewapplepickerhasearnedmore
money.Hestartedoutwith $50extradollarswhichputshim aheadof
thefastapplepicker.Thefastapplepickerearnsmoneyatafasterrate
andquicklycatchesupto thenewhire.
b)At theintersection:Findtheintersectionpoint.Theearnings(Y) and
time(X)arethesamefor bothequationsattheintersectiononthegraph.
Thatmeansyoucansettheequationsequalto eachother
Ynast= 20X YN.r"= 10X+50
Ynast= YN.,o.Solvefor X. Thisisthetimewhenearningsareequal.
20X: 10X+ 50 Solvefor X
10X= 50
X=5
Subtract10X
Divideby 10
Fivehoursintotheworkdaythetwo applepickersearnedthesame
amount.Theamountis determinedby pluggingX - 5 intoeither
equation.Bothapplepickershaveearned$100dollarsafter5 hours.
c)Aftertheintersection:Thefastapplepickercontinuesto earnattwice
therateasthenewhire,steeperline.Aftertheintersection,thefast
applepickerearningsgoabovethenewhire.Shecontinuesto increase
earningsaheadof thenewhirefor therestof the day.

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Apple Picker Earnings Answers

  • 1. B4 totutoK* be{i '*e o{ xf {"1^4{'f. Urr-rfS Y, A FPleP;*KerE-arvrn5$ Zn) Fi"') C}qn{€i" Y - CM^netnA f,Y Zo -* 7 -'F $bre IF AY C G AX - J oJro u o)"0 6a o L Ll (" W*Za tNx Lincaf 3') ttrALC >5t.2 AX 6Xwatior' X +C Y=eox+L O =- 7;b'otC o7L leK0I ' EXr^a*io'r Sllb (;0 V-- LoX+o I = LDX = Suhs-= AX Nert $i") , 1 4 Suu t rdr.. z6 c &.{ft (o,o S$s s ,(: '(s
  • 2. st I5* lrraKeCkart I' b e{l ^e uhlts a{ X f t 3tb t.|raKev'fr*ttiax ?t-XtL Y : IDX+C 50? D'0)+L goz L NAR"eEXuntior,. :-loljfo z*) Fl,")Stafre Ct-an4ei* t/ Caqn(e n'x HourS AI*9=Y Dx* I f' o I z ?J €0 o la ga gub Ngrt Fid L, $ub 4rar^ Chart (*,*) 5ub f=5C #=to
  • 3. ..,,.i- r L I sfi'p5b Iu"Onut't / qra.Pt'..g Y=7#,t Y: loxt'.t3 aa 10 Earne) 6o ln DDlhrs 5o Io 3o 4 lo rzj i # Timg r.. fourg
  • 4. Answerto 3C a)Beforetheintersection:Thenewapplepickerhasearnedmore money.Hestartedoutwith $50extradollarswhichputshim aheadof thefastapplepicker.Thefastapplepickerearnsmoneyatafasterrate andquicklycatchesupto thenewhire. b)At theintersection:Findtheintersectionpoint.Theearnings(Y) and time(X)arethesamefor bothequationsattheintersectiononthegraph. Thatmeansyoucansettheequationsequalto eachother Ynast= 20X YN.r"= 10X+50 Ynast= YN.,o.Solvefor X. Thisisthetimewhenearningsareequal. 20X: 10X+ 50 Solvefor X 10X= 50 X=5 Subtract10X Divideby 10 Fivehoursintotheworkdaythetwo applepickersearnedthesame amount.Theamountis determinedby pluggingX - 5 intoeither equation.Bothapplepickershaveearned$100dollarsafter5 hours. c)Aftertheintersection:Thefastapplepickercontinuesto earnattwice therateasthenewhire,steeperline.Aftertheintersection,thefast applepickerearningsgoabovethenewhire.Shecontinuesto increase earningsaheadof thenewhirefor therestof the day.