COIN3L2
FILE INFORMATION
FILENAME(S): COIN3L2
FILE TYPE(S): PRG
FILE SIZE: 5.9K
FIRST SEEN: 2025-10-19 22:48:55
APPEARS ON: 1 disk(s)
FILE HASH
82848261e45fcabf38f6806dd94aca800efb2dc7209ee87e33ad496f754622c3
FOUND ON DISKS (1 DISKS)
| DISK TITLE | FILENAME | FILE TYPE | COLLECTION | TRACK | SECTOR | ACTIONS |
|---|---|---|---|---|---|---|
| HHM 100785 44S1 | COIN3L2 | PRG | Radd Maxx | 21 | 14 | DOWNLOAD FILE |
FILE CONTENT & ANALYSIS
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00000D10: 30 26 68 2C 20 77 68 69 63 68 20 69 73 20 60 31 |0&h, which is `1|
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00000EA0: 60 36 27 00 31 32 00 36 00 35 28 34 26 76 29 20 |`6'.12.6.5(4&v) |
00000EB0: 3D 20 35 2A 38 20 3D 20 60 34 30 27 20 63 65 6E |= 5*8 = `40' cen|
00000EC0: 74 73 00 31 36 00 34 30 00 31 30 2A 33 26 76 20 |ts.16.40.10*3&v |
00000ED0: 3D 20 31 30 2A 36 20 3D 20 60 36 30 27 20 63 65 |= 10*6 = `60' ce|
00000EE0: 6E 74 73 00 31 37 00 36 30 00 32 35 2A 26 76 20 |nts.17.60.25*&v |
00000EF0: 3D 20 32 35 2A 32 20 3D 20 60 35 30 27 20 63 65 |= 25*2 = `50' ce|
00000F00: 6E 74 73 00 31 38 00 35 30 00 40 66 53 61 6D 20 |nts.18.50.@fSam |
00000F10: 69 73 20 73 61 76 69 6E 67 20 74 6F 20 62 75 79 |is saving to buy|
00000F20: 20 61 20 62 61 73 65 62 61 6C 6C 20 67 6C 6F 76 | a baseball glov|
00000F30: 65 2E 20 49 6E 20 68 69 73 20 34 20 64 6F 6C 6C |e. In his 4 doll|
00000F40: 61 72 20 63 6F 69 6E 20 63 6F 6C 6C 65 63 74 69 |ar coin collecti|
00000F50: 6F 6E 20 68 65 20 68 61 73 20 74 77 69 63 65 20 |on he has twice |
00000F60: 61 73 20 6D 61 6E 79 20 71 75 61 72 74 65 72 73 |as many quarters|
00000F70: 20 61 73 20 64 69 6D 65 73 20 61 6E 64 20 74 77 | as dimes and tw|
00000F80: 6F 20 6D 6F 72 65 20 6E 69 63 6B 65 6C 73 20 74 |o more nickels t|
00000F90: 68 61 6E 20 64 69 6D 65 73 2E 20 48 6F 77 20 6D |han dimes. How m|
00000FA0: 61 6E 79 20 6F 66 20 65 61 63 68 20 74 79 70 65 |any of each type|
00000FB0: 20 6F 66 20 63 6F 69 6E 20 64 6F 65 73 20 68 65 | of coin does he|
00000FC0: 20 68 61 76 65 3F 00 4E 69 63 6B 65 6C 73 00 44 | have?.Nickels.D|
00000FD0: 69 6D 65 73 00 51 75 61 72 74 65 72 73 00 6E 69 |imes.Quarters.ni|
00000FE0: 63 6B 65 6C 00 6E 69 63 6B 65 6C 00 35 00 36 00 |ckel.nickel.5.6.|
00000FF0: 63 31 00 35 00 36 00 35 00 64 69 6D 65 00 64 69 |c1.5.6.5.dime.di|
00001000: 6D 65 00 31 30 00 37 00 63 32 00 31 30 00 37 00 |me.10.7.c2.10.7.|
00001010: 31 30 00 71 75 61 72 74 65 72 00 71 75 61 72 74 |10.quarter.quart|
00001020: 65 72 00 32 35 00 38 00 63 32 00 32 35 00 38 00 |er.25.8.c2.25.8.|
00001030: 32 35 00 64 69 6D 65 73 00 64 00 64 69 6D 65 73 |25.dimes.d.dimes|
00001040: 00 31 32 00 71 75 61 72 74 65 72 73 00 64 69 6D |.12.quarters.dim|
00001050: 65 73 00 26 68 68 65 20 68 61 73 20 74 77 69 63 |es.&hhe has twic|
00001060: 65 20 61 73 20 6D 61 6E 79 20 71 75 61 72 74 65 |e as many quarte|
00001070: 72 73 20 61 73 20 64 69 6D 65 73 26 68 2C 20 74 |rs as dimes&h, t|
00001080: 68 65 20 6E 75 6D 62 65 72 20 6F 66 20 71 75 61 |he number of qua|
00001090: 72 74 65 72 73 20 3D 20 60 32 26 76 27 00 31 33 |rters = `2&v'.13|
000010A0: 00 32 26 76 00 6E 69 63 6B 65 6C 73 00 64 69 6D |.2&v.nickels.dim|
000010B0: 65 73 00 26 68 74 68 65 72 65 20 61 72 65 20 74 |es.&hthere are t|
000010C0: 77 6F 20 6D 6F 72 65 20 6E 69 63 6B 65 6C 73 20 |wo more nickels |
000010D0: 74 68 61 6E 20 64 69 6D 65 73 26 68 2C 20 74 68 |than dimes&h, th|
000010E0: 65 20 6E 75 6D 62 65 72 20 6F 66 20 6E 69 63 6B |e number of nick|
000010F0: 65 6C 73 20 3D 20 60 26 76 2B 32 27 00 31 31 00 |els = `&v+2'.11.|
00001100: 26 76 2B 32 00 54 68 65 20 74 6F 74 61 6C 20 76 |&v+2.The total v|
00001110: 61 6C 75 65 20 6F 66 20 74 68 65 20 26 68 34 20 |alue of the &h4 |
00001120: 64 6F 6C 6C 61 72 20 63 6F 69 6E 20 63 6F 6C 6C |dollar coin coll|
00001130: 65 63 74 69 6F 6E 26 68 20 69 73 20 60 34 30 30 |ection&h is `400|
00001140: 27 20 63 65 6E 74 73 00 69 00 34 30 30 00 6E 69 |' cents.i.400.ni|
00001150: 63 6B 65 6C 73 00 6E 69 63 6B 65 6C 73 00 6E 69 |ckels.nickels.ni|
00001160: 63 6B 65 6C 73 00 28 26 76 2B 32 29 00 6E 69 63 |ckels.(&v+2).nic|
00001170: 6B 65 6C 73 00 35 28 26 76 2B 32 29 00 64 69 6D |kels.5(&v+2).dim|
00001180: 65 73 00 64 69 6D 65 73 00 64 69 6D 65 73 00 26 |es.dimes.dimes.&|
00001190: 76 00 64 69 6D 65 73 00 31 30 26 76 00 71 75 61 |v.dimes.10&v.qua|
000011A0: 72 74 65 72 73 00 71 75 61 72 74 65 72 73 00 71 |rters.quarters.q|
000011B0: 75 61 72 74 65 72 73 00 32 26 76 00 71 75 61 72 |uarters.2&v.quar|
000011C0: 74 65 72 73 00 32 35 28 32 26 76 29 00 6E 69 63 |ters.25(2&v).nic|
000011D0: 6B 65 6C 73 2C 20 64 69 6D 65 73 20 61 6E 64 20 |kels, dimes and |
000011E0: 71 75 61 72 74 65 72 73 00 6E 69 63 6B 65 6C 73 |quarters.nickels|
000011F0: 00 64 69 6D 65 73 00 71 75 61 72 74 65 72 73 00 |.dimes.quarters.|
00001200: 35 28 26 76 2B 32 29 2B 31 30 26 76 2B 32 35 28 |5(&v+2)+10&v+25(|
00001210: 32 26 76 29 20 3D 20 34 30 30 00 32 30 00 35 28 |2&v) = 400.20.5(|
00001220: 26 76 2B 32 29 2B 31 30 26 76 2B 32 35 28 32 26 |&v+2)+10&v+25(2&|
00001230: 76 29 20 3D 20 34 30 30 00 32 30 00 26 76 3D 36 |v) = 400.20.&v=6|
00001240: 00 48 6F 77 20 6D 61 6E 79 20 6F 66 20 65 61 63 |.How many of eac|
00001250: 68 20 74 79 70 65 20 6F 66 20 63 6F 69 6E 20 64 |h type of coin d|
00001260: 6F 65 73 20 68 65 20 68 61 76 65 3F 00 64 69 6D |oes he have?.dim|
00001270: 65 73 00 26 76 00 64 69 6D 65 73 00 26 76 2E 20 |es.&v.dimes.&v. |
00001280: 20 26 76 20 3D 20 60 36 27 00 31 32 00 36 00 6E | &v = `6'.12.6.n|
00001290: 69 63 6B 65 6C 73 00 26 76 2B 32 00 6E 69 63 6B |ickels.&v+2.nick|
000012A0: 65 6C 73 00 26 76 2B 32 00 26 76 2B 32 20 3D 20 |els.&v+2.&v+2 = |
000012B0: 60 38 27 00 31 31 00 38 00 71 75 61 72 74 65 72 |`8'.11.8.quarter|
000012C0: 73 00 32 26 76 00 71 75 61 72 74 65 72 73 00 32 |s.2&v.quarters.2|
000012D0: 26 76 2E 20 32 26 76 20 3D 20 60 31 32 27 00 31 |&v. 2&v = `12'.1|
000012E0: 33 00 31 32 00 35 28 26 76 2B 32 29 20 3D 20 35 |3.12.5(&v+2) = 5|
000012F0: 2A 38 20 3D 20 60 34 30 27 20 63 65 6E 74 73 00 |*8 = `40' cents.|
00001300: 31 36 00 34 30 00 31 30 2A 26 76 20 3D 20 31 30 |16.40.10*&v = 10|
00001310: 2A 36 20 3D 20 60 36 30 27 20 63 65 6E 74 73 00 |*6 = `60' cents.|
00001320: 31 37 00 36 30 00 32 35 2A 28 32 26 76 29 20 3D |17.60.25*(2&v) =|
00001330: 20 32 35 2A 31 32 20 3D 20 60 33 30 30 27 20 63 | 25*12 = `300' c|
00001340: 65 6E 74 73 00 31 38 00 33 30 30 00 40 66 43 68 |ents.18.300.@fCh|
00001350: 72 69 73 74 69 6E 65 20 68 61 73 20 74 77 69 63 |ristine has twic|
00001360: 65 20 61 73 20 6D 61 6E 79 20 6E 69 63 6B 65 6C |e as many nickel|
00001370: 73 20 61 73 20 71 75 61 72 74 65 72 73 20 61 6E |s as quarters an|
00001380: 64 20 74 68 72 65 65 20 6C 65 73 73 20 64 69 6D |d three less dim|
00001390: 65 73 20 74 68 61 6E 20 6E 69 63 6B 65 6C 73 2E |es than nickels.|
000013A0: 20 48 6F 77 20 6D 61 6E 79 20 6F 66 20 65 61 63 | How many of eac|
000013B0: 68 20 63 6F 69 6E 20 64 6F 65 73 20 73 68 65 20 |h coin does she |
000013C0: 68 61 76 65 20 69 66 20 74 68 65 20 74 6F 74 61 |have if the tota|
000013D0: 6C 20 76 61 6C 75 65 20 6F 66 20 74 68 65 20 63 |l value of the c|
000013E0: 6F 6C 6C 65 63 74 69 6F 6E 20 69 73 20 24 32 2E |ollection is $2.|
000013F0: 34 35 3F 00 4E 69 63 6B 65 6C 73 00 44 69 6D 65 |45?.Nickels.Dime|
00001400: 73 00 51 75 61 72 74 65 72 73 00 6E 69 63 6B 65 |s.Quarters.nicke|
00001410: 6C 00 6E 69 63 6B 65 6C 00 35 00 36 00 69 00 35 |l.nickel.5.6.i.5|
00001420: 00 36 00 35 00 64 69 6D 65 00 64 69 6D 65 00 31 |.6.5.dime.dime.1|
00001430: 30 00 37 00 69 00 31 30 00 37 00 31 30 00 71 75 |0.7.i.10.7.10.qu|
00001440: 61 72 74 65 72 00 71 75 61 72 74 65 72 00 32 35 |arter.quarter.25|
00001450: 00 38 00 69 00 32 35 00 38 00 32 35 00 71 75 61 |.8.i.25.8.25.qua|
00001460: 72 74 65 72 73 00 71 00 71 75 61 72 74 65 72 73 |rters.q.quarters|
00001470: 00 31 33 00 6E 69 63 6B 65 6C 73 00 71 75 61 72 |.13.nickels.quar|
00001480: 74 65 72 73 00 26 68 43 68 72 69 73 74 69 6E 65 |ters.&hChristine|
00001490: 20 68 61 73 20 74 77 69 63 65 20 61 73 20 6D 61 | has twice as ma|
000014A0: 6E 79 20 6E 69 63 6B 65 6C 73 20 61 73 20 71 75 |ny nickels as qu|
000014B0: 61 72 74 65 72 73 26 68 2C 20 74 68 65 20 6E 75 |arters&h, the nu|
000014C0: 6D 62 65 72 20 6F 66 20 6E 69 63 6B 65 6C 73 20 |mber of nickels |
000014D0: 3D 20 60 32 26 76 27 00 31 31 00 32 26 76 00 64 |= `2&v'.11.2&v.d|
000014E0: 69 6D 65 73 00 6E 69 63 6B 65 6C 73 00 26 68 74 |imes.nickels.&ht|
000014F0: 68 65 72 65 20 61 72 65 20 74 68 72 65 65 20 6C |here are three l|
00001500: 65 73 73 20 64 69 6D 65 73 20 74 68 61 6E 20 6E |ess dimes than n|
00001510: 69 63 6B 65 6C 73 26 68 2C 20 74 68 65 20 6E 75 |ickels&h, the nu|
00001520: 6D 62 65 72 20 6F 66 20 6E 69 63 6B 65 6C 73 20 |mber of nickels |
00001530: 3D 20 60 32 26 76 2D 33 27 00 31 32 00 32 26 76 |= `2&v-3'.12.2&v|
00001540: 2D 33 00 26 68 54 68 65 20 74 6F 74 61 6C 20 76 |-3.&hThe total v|
00001550: 61 6C 75 65 20 6F 66 20 74 68 65 20 63 6F 6C 6C |alue of the coll|
00001560: 65 63 74 69 6F 6E 20 3D 20 24 32 2E 34 35 26 68 |ection = $2.45&h|
00001570: 2C 20 77 68 69 63 68 20 69 73 20 60 32 34 35 27 |, which is `245'|
00001580: 20 63 65 6E 74 73 00 69 00 32 34 35 00 6E 69 63 | cents.i.245.nic|
00001590: 6B 65 6C 73 00 6E 69 63 6B 65 6C 73 00 6E 69 63 |kels.nickels.nic|
000015A0: 6B 65 6C 73 00 32 26 76 00 6E 69 63 6B 65 6C 73 |kels.2&v.nickels|
000015B0: 00 31 30 26 76 00 64 69 6D 65 73 00 64 69 6D 65 |.10&v.dimes.dime|
000015C0: 73 00 64 69 6D 65 73 00 28 32 26 76 2D 33 29 00 |s.dimes.(2&v-3).|
000015D0: 64 69 6D 65 73 00 31 30 28 32 26 76 2D 33 29 00 |dimes.10(2&v-3).|
000015E0: 71 75 61 72 74 65 72 73 00 71 75 61 72 74 65 72 |quarters.quarter|
000015F0: 73 00 71 75 61 72 74 65 72 73 00 26 76 00 71 75 |s.quarters.&v.qu|
00001600: 61 72 74 65 72 73 00 32 35 26 76 00 6E 69 63 6B |arters.25&v.nick|
00001610: 65 6C 73 2C 20 64 69 6D 65 73 20 61 6E 64 20 71 |els, dimes and q|
00001620: 75 61 72 74 65 72 73 00 6E 69 63 6B 65 6C 73 00 |uarters.nickels.|
00001630: 64 69 6D 65 73 00 71 75 61 72 74 65 72 73 00 31 |dimes.quarters.1|
00001640: 30 26 76 2B 31 30 28 32 26 76 2D 33 29 2B 32 35 |0&v+10(2&v-3)+25|
00001650: 26 76 20 3D 20 32 34 35 00 32 30 00 31 30 26 76 |&v = 245.20.10&v|
00001660: 2B 31 30 28 32 26 76 2D 33 29 2B 32 35 26 76 20 |+10(2&v-3)+25&v |
00001670: 3D 20 32 34 35 00 32 30 00 26 76 3D 35 00 48 6F |= 245.20.&v=5.Ho|
00001680: 77 20 6D 61 6E 79 20 6F 66 20 65 61 63 68 20 63 |w many of each c|
00001690: 6F 69 6E 20 64 6F 65 73 20 73 68 65 20 68 61 76 |oin does she hav|
000016A0: 65 3F 00 71 75 61 72 74 65 72 73 00 26 76 00 71 |e?.quarters.&v.q|
000016B0: 75 61 72 74 65 72 73 00 26 76 2E 20 26 76 20 3D |uarters.&v. &v =|
000016C0: 20 60 35 27 00 31 33 00 35 00 6E 69 63 6B 65 6C | `5'.13.5.nickel|
000016D0: 73 00 32 26 76 00 6E 69 63 6B 65 6C 73 00 32 26 |s.2&v.nickels.2&|
000016E0: 76 00 32 26 76 2E 20 32 26 76 20 3D 20 60 31 30 |v.2&v. 2&v = `10|
000016F0: 27 00 31 31 00 31 30 00 64 69 6D 65 73 00 32 26 |'.11.10.dimes.2&|
00001700: 76 2D 33 00 64 69 6D 65 73 00 32 26 76 2D 33 2E |v-3.dimes.2&v-3.|
00001710: 20 32 26 76 2D 33 20 3D 20 60 37 27 00 31 32 00 | 2&v-3 = `7'.12.|
00001720: 37 00 35 28 32 26 76 29 20 3D 20 35 2A 31 30 20 |7.5(2&v) = 5*10 |
00001730: 3D 20 60 35 30 27 20 63 65 6E 74 73 00 31 36 00 |= `50' cents.16.|
00001740: 35 30 00 31 30 2A 28 32 26 76 2D 33 29 20 3D 20 |50.10*(2&v-3) = |
00001750: 31 30 2A 37 20 3D 20 60 37 30 27 20 63 65 6E 74 |10*7 = `70' cent|
00001760: 73 00 31 37 00 37 30 00 32 35 2A 26 76 20 3D 20 |s.17.70.25*&v = |
00001770: 32 35 2A 35 20 3D 20 60 31 32 35 27 20 63 65 6E |25*5 = `125' cen|
00001780: 74 73 00 31 38 00 31 32 35 00 7C 37 |ts.18.125.|7 |
A @Q{}@DG01&D(1,{})&D(2,{})&D(3,{})&D(4
,TOT.)&D(5,VAL/UNIT)&D(10,# COINS)&D(15,
VALUE)@RREAD&D(0,READ THE WHOLE PROBLEM.
THINK: WHAT ARE THE FACTS? WHAT IS BEIN
G ASKED?)@RDATA ENTRY@PSTART FILLING IN
INFORMATION ON THE CHART. THE CURSOR WIL
L SHOW YOU WHICH BOX TO WORK ON.@HWHAT
IS THE VALUE PER UNIT OF A {}?@HTHE VALU
E OF A {} IN CENTS, IS '{}'.@I({},{},{})
&D({},{} CENTS)@HWHAT IS THE VALUE PER U
NIT OF A {}?@HTHE VALUE OF A {} IN CENTS
, IS '{}'.@I({},{},{})&D({},{} CENTS)@HW
HAT IS THE VALUE PER UNIT OF A {}?@HTHE
VALUE OF A {} IN CENTS, IS '{}'.@I({},{}
,{})&D({},{} CENTS)@HCHOOSE A VARIABLE T
O REPRESENT THE NUMBER OF {}.@HCHOOSE A
SINGLE LETTER, SUCH AS '{}', TO REPRESEN
T THE NUMBER OF {}.@I({},I,&V)@HREPRESEN
T THE NUMBER OF {} IN TERMS OF "&V" (THE
NUMBER OF {}).@HSINCE {}.@I({},I,{})@HR
EPRESENT THE NUMBER OF {} IN TERMS OF "&
V" (THE NUMBER OF {}).@HSINCE {}.@I({},I
,{})@HREPRESENT THE TOTAL VALUE IN CENTS
, OF ALL THE COINS.@H{}.@I(19,{},{})@RPA
RTS@PFILL IN THE INFORMATION YOU NEED TO
WRITE YOUR EQUATION.@HWRITE AN EXPRESSI
ON TO REPRESENT THE VALUE OF THE {}.@HVA
L/UNIT \F09* # OF {}\F23={}' VAL. \N `5
\F09* {}' \F23={}' VAL.@I(16,I,
{})@HWRITE AN EXPRESSION TO REPRESENT TH
E VALUE OF THE {}.@HVAL/UNIT \F09* # OF
{} \F24= {}' VALUE. \N `10 \F09*
{}' \F24= {}' VALUE.@I(17,I,{})@HWRI
TE AN EXPRESSION TO REPRESENT THE VALUE
OF THE {}.@HVAL/UNIT \F09* # {} \F23={}'
VAL. \N `25 \F09* {}'\F23={}' VAL
.@I(18,I,{})@RWHOLE@PWRITE AN EQUATION T
O SHOW THE RELATION OF THE PARTS ({}) TO
THE WHOLE (TOTAL).@HUSE THE BOTTOM LINE
OF THE CHART TO FORM THE EQUATION.@H({}
VALUE) + ({} VALUE) + ({} VALUE) = TOTA
L VALUE, SO `{}'@I({},I,{})@S@RCOMPUTE@P
SOLVE THE EQUATION FOR "&V". USE PENCIL
AND PAPER, OR USE THE CALCULATOR.@HREMEM
BER TO COMBINE LIKE TERMS AND DISTRIBUTE
IF NECESSARY. ISOLATE "&V" ON ONE SIDE
OF THE EQUATION.@HTHE CALCULATOR SOLVES
EQUATIONS FOR YOU AND DISPLAYS THE STEPS
IN THE SOLUTION.@I({},I,{})@PNOW ENTER
YOUR ANSWERS. REMEMBER WHAT IS BEING ASK
ED. &Q{}&Q@HTHE NUMBER OF {} IS THE VALU
E OF {}.@HTHE NUMBER OF {} IS THE VALUE
OF {}@I({},I,{})@S@HTHE NUMBER OF {} IS
THE VALUE OF {}.@HTHE NUMBER OF {} IS TH
E VALUE OF {}. {}@I({},I,{})@HTHE NUMBER
OF {} IS THE VALUE OF THE EXPRESSION {}
.@HTHE NUMBER OF {} IS THE VALUE OF THE
EXPRESSION {}@I({},I,{})@RCHECK@PREREAD
THE PROBLEM. CHECK YOUR ANSWERS. EVALUAT
E THE REMAINING EXPRESSIONS IN THE CHART
.@HSUBSTITUTE FOR "&V" IN THE EXPRESSION
. THEN CALCULATE THE RESULT.@H{}.@I({},I
,{})@HSUBSTITUTE FOR "&V" IN THE EXPRESS
ION. THEN CALCULATE THE RESULT.@H{}.@I({
},I,{})@HSUBSTITUTE FOR "&V" IN THE EXPR
ESSION. THEN CALCULATE THE RESULT.@H{}.@
I({},I,{})&D(0,CHECK YOUR WORK. ADD THE
VALUES OF ALL THE COINS. DOES THE SUM EQ
UAL THE TOTAL VALUE? NOW FOR A NEW PROBL
EM.)@FCLARK HAS SOME NICKELS, DIMES AND
QUARTERS WORTH $1.50. IF HE HAS FOUR TIM
ES AS MANY NICKELS AS QUARTERS AND THREE
TIMES AS MANY DIMES AS QUARTERS, HOW MA
NY OF EACH COIN DOES HE HAVE?.NICKELS.DI
MES.QUARTERS.NICKEL.NICKEL.5.6.C1.5.6.5.
DIME.DIME.10.7.C2.10.7.10.QUARTER.QUARTE
R.25.8.C2.25.8.25.QUARTERS.Q.QUARTERS.13
.NICKELS.QUARTERS.&HHE HAS FOUR TIMES AS
MANY NICKELS AS QUARTERS&H, THE NUMBER
OF NICKELS = `4&V'.11.4&V.DIMES.QUARTERS
.THERE ARE &HTHREE TIMES AS MANY DIMES A
S QUARTERS&H, THE NUMBER OF DIMES = `3&V
'.12.3&V.&HCLARK HAS SOME NICKELS, DIMES
AND QUARTERS WORTH $1.50&H, WHICH IS `1
50' CENTS.I.150.NICKELS.NICKELS.NICKELS.
4&V.NICKELS.5(4&V).DIMES.DIMES.DIMES.3&V
.DIMES.30&V.QUARTERS.QUARTERS.QUARTERS.&
V.QUARTERS.25&V.NICKELS, DIMES AND QUART
ERS.NICKEL'S.DIME'S.QUARTER'S.20&V+30&V+
25&V = 150.20.20&V+30&V+25&V = 150.20.&V
=2.HOW MANY OF EACH COIN DOES HE HAVE?.Q
UARTERS.&V.QUARTERS.&V. &V = `2'.13.2.NI
CKELS.4&V.NICKELS.4&V.4&V = `8'.11.8.DIM
ES.3&V.DIMES.3&V. 3&V = `6'.12.6.5(4&V)
= 5*8 = `40' CENTS.16.40.10*3&V = 10*6 =
`60' CENTS.17.60.25*&V = 25*2 = `50' CE
NTS.18.50.@FSAM IS SAVING TO BUY A BASEB
ALL GLOVE. IN HIS 4 DOLLAR COIN COLLECTI
ON HE HAS TWICE AS MANY QUARTERS AS DIME
S AND TWO MORE NICKELS THAN DIMES. HOW M
ANY OF EACH TYPE OF COIN DOES HE HAVE?.N
ICKELS.DIMES.QUARTERS.NICKEL.NICKEL.5.6.
C1.5.6.5.DIME.DIME.10.7.C2.10.7.10.QUART
ER.QUARTER.25.8.C2.25.8.25.DIMES.D.DIMES
.12.QUARTERS.DIMES.&HHE HAS TWICE AS MAN
Y QUARTERS AS DIMES&H, THE NUMBER OF QUA
RTERS = `2&V'.13.2&V.NICKELS.DIMES.&HTHE
RE ARE TWO MORE NICKELS THAN DIMES&H, TH
E NUMBER OF NICKELS = `&V+2'.11.&V+2.THE
TOTAL VALUE OF THE &H4 DOLLAR COIN COLL
ECTION&H IS `400' CENTS.I.400.NICKELS.NI
CKELS.NICKELS.(&V+2).NICKELS.5(&V+2).DIM
ES.DIMES.DIMES.&V.DIMES.10&V.QUARTERS.QU
ARTERS.QUARTERS.2&V.QUARTERS.25(2&V).NIC
KELS, DIMES AND QUARTERS.NICKELS.DIMES.Q
UARTERS.5(&V+2)+10&V+25(2&V) = 400.20.5(
&V+2)+10&V+25(2&V) = 400.20.&V=6.HOW MAN
Y OF EACH TYPE OF COIN DOES HE HAVE?.DIM
ES.&V.DIMES.&V. &V = `6'.12.6.NICKELS.&
V+2.NICKELS.&V+2.&V+2 = `8'.11.8.QUARTER
S.2&V.QUARTERS.2&V. 2&V = `12'.13.12.5(&
V+2) = 5*8 = `40' CENTS.16.40.10*&V = 10
*6 = `60' CENTS.17.60.25*(2&V) = 25*12 =
`300' CENTS.18.300.@FCHRISTINE HAS TWIC
E AS MANY NICKELS AS QUARTERS AND THREE
LESS DIMES THAN NICKELS. HOW MANY OF EAC
H COIN DOES SHE HAVE IF THE TOTAL VALUE
OF THE COLLECTION IS $2.45?.NICKELS.DIME
S.QUARTERS.NICKEL.NICKEL.5.6.I.5.6.5.DIM
E.DIME.10.7.I.10.7.10.QUARTER.QUARTER.25
.8.I.25.8.25.QUARTERS.Q.QUARTERS.13.NICK
ELS.QUARTERS.&HCHRISTINE HAS TWICE AS MA
NY NICKELS AS QUARTERS&H, THE NUMBER OF
NICKELS = `2&V'.11.2&V.DIMES.NICKELS.&HT
HERE ARE THREE LESS DIMES THAN NICKELS&H
, THE NUMBER OF NICKELS = `2&V-3'.12.2&V
-3.&HTHE TOTAL VALUE OF THE COLLECTION =
$2.45&H, WHICH IS `245' CENTS.I.245.NIC
KELS.NICKELS.NICKELS.2&V.NICKELS.10&V.DI
MES.DIMES.DIMES.(2&V-3).DIMES.10(2&V-3).
QUARTERS.QUARTERS.QUARTERS.&V.QUARTERS.2
5&V.NICKELS, DIMES AND QUARTERS.NICKELS.
DIMES.QUARTERS.10&V+10(2&V-3)+25&V = 245
.20.10&V+10(2&V-3)+25&V = 245.20.&V=5.HO
W MANY OF EACH COIN DOES SHE HAVE?.QUART
ERS.&V.QUARTERS.&V. &V = `5'.13.5.NICKEL
S.2&V.NICKELS.2&V.2&V. 2&V = `10'.11.10.
DIMES.2&V-3.DIMES.2&V-3. 2&V-3 = `7'.12.
7.5(2&V) = 5*10 = `50' CENTS.16.50.10*(2
&V-3) = 10*7 = `70' CENTS.17.70.25*&V =
25*5 = `125' CENTS.18.125.|7
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