Algebra, NAP_80077
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
Variant 0
DifficultyLevel
576
Question
Mia writes the sequence:
40,0.4,0.004,0.00004,…
Describe the rule she uses to write the next number in this sequence.
Worked Solution
|
|
| 40 ÷ 100 |
= 0.4 |
| 0.4 ÷ 100 |
= 0.004 |
| 0.004 ÷ 100 |
= 0.00004 |
∴ Rule: Divide by 100
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Mia writes the sequence:
>>$40,0.4,0.004,0.00004, …$
Describe the rule she uses to write the next number in this sequence.
|
| workedSolution |
| | |
| ------------: | ---------- |
| 40 ÷ 100 | \= 0.4 |
| 0.4 ÷ 100 | \= 0.004 |
| 0.004 ÷ 100 | \= 0.00004 |
$\therefore$ Rule: {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
578
Question
Thomas writes the sequence:
18,1.8,0.18,0.018,…
Describe the rule he uses to write the next number in this sequence.
Worked Solution
|
|
| 18 ÷ 10 |
= 1.8 |
| 1.8 ÷ 10 |
= 0.18 |
| 0.18 ÷ 10 |
= 0.018 |
∴ Rule: Divide by 10
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Thomas writes the sequence:
>>$18,1.8,0.18,0.018, …$
Describe the rule he uses to write the next number in this sequence. |
| workedSolution |
| | |
| ------------: | ---------- |
| 18 ÷ 10 | \= 1.8 |
| 1.8 ÷ 10 | \= 0.18 |
| 0.18 ÷ 10 | \= 0.018 |
$\therefore$ Rule: {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
581
Question
Happy writes the sequence:
0.0024,0.024,0.24,2.4,…
Describe the rule he uses to write the next number in this sequence.
Worked Solution
|
|
| 0.0024 × 10 |
= 0.024 |
| 0.024 × 10 |
= 0.24 |
| 0.24 × 10 |
= 2.4 |
∴ Rule: Multiply by 10
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Happy writes the sequence:
>>$0.0024,0.024,0.24,2.4, …$
Describe the rule he uses to write the next number in this sequence. |
| workedSolution |
| | |
| ------------: | ---------- |
| 0.0024 $\times$ 10 | \= 0.024 |
| 0.024 $\times$ 10 | \= 0.24 |
| 0.24 $\times$ 10 | \= 2.4 |
$\therefore$ Rule: {{{correctAnswer}}} |
| correctAnswer | |
Answers
U2FsdGVkX1+w37ytp1lVbPqZrEESP/h/ra8mB7xwKEIi+9LGOZ/Q0kkcXWViGtYFcF+VMrf8zlneMmimHH8qipFe00W09gwjmC25uuH2jGotOpzCzQ/lO/UcU2V7lfW0z5m92j9EnY7+RyvTsEcjg1i1MVan2tW0cribEXX0GPnDX+CWAoOZ7LM+vQRz5wEAJxOfHPcRDLcuCrZwMZAXOFCvCByNgg9paAnVlektylL1s85z9I33QnSov3+/ndoxCUmS7xgom10ihFkLiC9JsfSEbso/jsv6Y7ioD5zfVlbYFcOkJY2f+7LGc1CjaUwIhTHRzKyrYyIkemLJ25aA8Qx7sq0+S3sSkqmGDxiLkDpChdL/A9r/+GZA+XAjXs5bgHQpaeV8TJPLcWNm2a2g6Zo01vGWHFdZaAswPk2U5XU6y7z4AZw4u9+Sb88LVwDHCCEB38Rw3glA3ohZdgNo5V0IupCj82Sz3JHsdpCud8T7dni+29pQj2RHCNiQmDDysfAr8fHdVc9khnbcC6NzBcA31qWF7ucfUJPehuhTy/lTLyi8WVpfutceGVI5SuzwUtb9Mb/HCcyqDh2y5ajp6JNWCeJ4KPsYPODtlFg+o3GFauZHdNTK7t+GLnbWUophx23FkGQc68tvh9k/o4UZ43sLiWAtdJvf1SG2CDxximdyqUwBBuZRHKFkUle8wRojvRkN04P9NefdZX6SVtlBFas5Ko6vjJQdLBKVLSMD7f01AbT7PPG1EQva9CLkCYnp51X18aG5909gZ717yD28NicjTtVzxIXa78lDhbC66rS+loYJ88XEtbzq0PEx9V7JCQBJLmzTCWPP0A6KBYjX7I3J+eseYhp/Tl2XRoQP/lBK6c7hmIQuk3ggoYQrbpS2FKlv2gPwF2ZSkV4YAfhn/m0PihTaSHHopaW6gSubabUvnxr2ZcxCKv3HW8rbzs0LbqMyN6V58rS62FUTaA46f7ceET9oCHRTVMLzQCA0lotLe92KflnBDWYPm75cV46lHfLoey7Xvov5scduWtPSwCIahjh9n1y3I8UNhe0p3sWX43pPjQFWkXEeM+EpnJotKNzkCRAFiHpfHrdEe56fbeOKWEMNJbp4U9uR67E3BkqwrDeHl0MB0WOARnIqobXUJYrSbJqFsFG1PZW/rk7hrXBSs9ZtvysgVgvH4BJvPthYtynMhPHI/MdBCCt8FaanxS3cltWmQpsx3vX4KxMxUwG8VdYikNI4ic1NqFoa/iZuFO8N771bTkeYkuRPh+Y/0s3LYEWPFM7P0GGHhCuvXpFShA/DjQHA4GWv7JzKpgs0ZVcSN7lzqpTLPwYGAu5w9aRU4V+tAtV1BJuF9D/a8Cp3ApkqsS+pcFia3sy18CFfKzR4z8PEVyVNR0HrkyjTUEEnInoAnOl8rBWI2/iuonwvbEO+acX7Ubj/BbCsJpR/w32ckAAxBqERSQOyudS5YpBMUBrCeSseOtVPqQCGkAVZEhR9M6jf8aYzPYgnErGcS1h4Hp0BbcUacBGfLBdNirxS92/nsT3jCF1MU/CaYX51A9cnx5dSgeWGvx1z8suipMDPaKjp+gPh2Ok+q5AYpl4ftWkv5i9Vlwfo6DXIPBnHJaTL19IClHfesAfrIbiKQmXVWT26tQ8xqvOmGB6ABE91EsamSu1/qkncS8KcNOOP2n3lvfL/aUhHKnIY5cGtWPfZLhbQ7+AMLgtYoQTC4Q3R//4NqIy+RHGCXhJsDwxGJzueNqdGDVou3t60fTC9rmxNxngEeerQqOEk7vtnEpKSLAw20RMmk1aqPbjtYYa0cFNdtRMpIJntVsh7wo3pxHSnQSBYnMAHeyv3goM7mT70bsc12PVwJC2SWfCVj+edzcSgXKrGQ7GX1l0H/Fv99++o6L5i7i/UhK8I63oNayYFNwOAMQB7pgDalRSP4Miohlh5DoaVSWCWwe//2dpdztQy50Y8M+4KOYJE6/WDE0ZsYs6qsqmE1T/DSO6mXSbzbfxURZCnUlwNO1ZaxT8Fyd0HaCm+Vzqsqjiowpd+9sCSM10PVrLujnxrjBhadOgJV4dLldnvVymYPGuAo5C5k4OVHCKUseVNtT+ZgK2Y7WUMkKUXiDgIwkkLkcRilz9opn3pKvGgtnE8PjPG+Or+SugbtCyZpwNetDBuAGtxvTaWtLHohJhYUDqU3ianTwy+kfrzIdZsJqOxO9Bg55Oy0ZDO0Yb8O6Rmhq8OQJy5lfD6byE82j5sFlUW/5SYFWfU33+0AE4lT4CFyLs7XR0jmajfZ6yp28/AR1s8NbXANQfmXVdwIOA31V8j19hcgp6BWRuTc02i+Vb1wCKYn+91U+sc1FPGmG71/dw4qmJrWGhBo9bfW9AuNbZEr9vfD58fCeDmVe9q+8wNT9JK/UX+WwO/QhF8YN4wB0Ok+16C8NrgpVjs9yLyv+ZDJgvM8ifl9c3cVcb2qY5ky2tm1HCcBN+2QjR+PUhQH76O0pJX+zRQLZTJ8KoOYknef1AlIMHM7gAUMLCoP7djnuwfB0Ixs6B37BYUYVPnS1DupOVhcgJdCfybS+TvYSNVcVxOcBcgc3LggrvgLcgTY4LOvNXdzbiHfJn9MfMuVPgzDiNnc/hCRCODNbRWiu3/skaqM+AUSMdVHa36U7QuqsPpgRwz53OzOkKLAbyltc0ZOqcjSfaa8i/A448naCC3sntN2EnjBJgREGrYSfW6uDLoFbe6R3p/JeJF+VgEKP2VM815jgB13uof0+RWc5mH6ZMjzxC8FowolMvotNpdLXQi87YP72zj0Z+6usbFxbRYenAtl9Hh860C90cqcBfbpentIsEa+TMm4ts1+uzYK1jDKdV6kzV12lbbKRgB6JbLS545SVHaSoGDMTONeauqXGLYhcWQAjrtNnY0rpUZs8O6z6j9CQlpQRzU1MATnBVpccDKtBvhMm8bHlIeOMUsWjIiP5AgfvoYkhEIRFiB3pfyVLC52xgMfl/7Oi4X4Jw+FuWIo2vccs42KoWr+sGU1pjeAZiR7FxEyQT7A6ucZTbUx7elMcRFfpXKS2hgacqJF+QTHxNGU8SjphQltalcUA+H1Dl/lQf0z3d4BO4IlOZblzcskdNtVIR2hfeHnEh4ynfqJ5owubQa1Wbx6h/LmRIr3dXtRt0D3OiYF5UViuRfnUfDn6qQkpQDeV+9rn9d5VwjLebYrJgd/EMPiqBTWu/ZoFq3mwzHOfT9oqgVRknQszVPTRf87pxwS/SJSBn2drpASSHhqDW9YCRLw5YSM7pylqJuL4CBVFT1HkrwNwt0Zo7BJrYwjYeK9Xgf+ejmMnxRgMv0i/wfkNDoZEPv85ItoVgcVm/ZsuzcHmmQ8hfO6cvQRg4kxn+oqTXIA6Zil64BcOBE3tSR/ZYIkiuHNfLU+RlqleJqhTtJH9p6T66lSJ0yAbeAHYIxbu7o8+H00k+z71bwgvf1eX5DFe1qoXQC1xeLJTF+jE9j3tm7t2GM4wboyb1fS4M/VkuRCVqlIgbWfV/q+oMVlkU1aAr2LqVIzUXp5Nt2e4wxIVJx8eIIpUPSeSqS8do4Wk2kACOaKhW5fYb8Sns7hOrSHCVdKY2ljoMZMOclb3JAsAgVGUiTWO8k8HlteXA8184p+90NKujnRpS04zilPpxL/r4y3nEtyYHUeLh8cERj3qZlF1jVbxNQC3Ngi8zdQRMJFquI3NC6ZxvX25+P4YZtvLHQS2L7AvVnwUKf2Zy7myHvYHHbdFelnjX10Oy3fvlfFExU7BAnVhO0VB1jGIwIqeA4dJmL0PyQBi0ifSBkelr0pNn5cSRmBAAelTO3kiH0PvIMV46ZI9yuA2NwlhRh/njgYufdH0qC4XS7mpUMS0kxdhcKSKS2mwwdGwdv43N+St+9fvqMmlJJDlRS7BZuFqYZTiu8UHFF4h2lQ3qajh4HZTLKbXSh7k+VAbfWv75JkZ87RMB78ErI6lpP7NbH4E73x2czouQWxFQ48VTBEMJE7zoXCEaOWDCJ9usb9yXdchpRZh9/cNysr7ouk0ND0Q6IaQOj89xgO/bUtb/OLEN28bISV4TnOBdyfrvo8BgY/2N33a30I+4zScRoiKmtFne+lttSVg3heb3OJshN7XmBHjw4eGlimx4vqGw5yXHX9Hn0e4nyCcMu7IR3h/DZoObtqja6wUDzPqyFywCSZBOMwOwSkbZ5Jvwbby5wYP3uHJ+ucRclYKsEg2GMcSqG7C+0a7NAO0oXWwD3WKSr9stKb4JN1WttkKjkmgrAz82CIhE75rwwzk5En/wSl1DFNKJLwXojXtF1QHnc6PwV17fWIcLSkxuAbsQIknYTXBc6vPAQuT3NlI1z/ImoZ213DQ2JhYgSdshsFwEw3OTAqXYBDoXduwBkJ16kvLkHMlCdIrWJ3JDxf9otDeu0vjI6oBPyIKn0Q+QvwB6WwZuw4mul7MtZZdpJe+J92iXejCp+W5+7YY2yAfd+y8/00EuDfcbVLkI/L3LHZW/zOQPpN2HOxGC2O8pBZs3YRse9W6JnvvCDICTxxOStusAHtVuovSNQDkMYpnE1dtZhqT5GLV+KDhL0BHFMxd/nicHrs77k5j0y6ljuEK+MVV+qFSHeDXULG1yVmMOA2sW0strAOTtNlpf4Sis1xfBc8urZ6y/ks3AVCxC82IPQoLaLrKk5WKyN2LT6v0y49mVrYPYky+7OSBBeW7XC1L4UdYt3/sL5s2UnabwT
Variant 3
DifficultyLevel
583
Question
Jacques writes the sequence:
890,8.9,0.089,0.00089,…
Describe the rule he uses to write the next number in this sequence.
Worked Solution
|
|
| 890 ÷ 100 |
= 8.9 |
| 8.9 ÷ 100 |
= 0.089 |
| 0.089 ÷ 100 |
= 0.00089 |
∴ Rule: Divide by 100
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jacques writes the sequence:
>>$890,8.9,0.089,0.00089, …$
Describe the rule he uses to write the next number in this sequence. |
| workedSolution |
| | |
| ------------: | ---------- |
| 890 ÷ 100 | \= 8.9 |
| 8.9 ÷ 100 | \= 0.089 |
| 0.089 ÷ 100 | \= 0.00089 |
$\therefore$ Rule: {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
585
Question
Bernard writes the sequence:
0.00202,0.0202,0.202,2.02,…
Describe the rule he uses to write the next number in this sequence.
Worked Solution
|
|
| 0.00202 × 10 |
= 0.0202 |
| 0.0202 × 10 |
= 0.202 |
| 0.202 × 10 |
= 2.02 |
∴ Rule: Multiply by 10
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bernard writes the sequence:
>>$0.00202,0.0202,0.202,2.02, …$
Describe the rule he uses to write the next number in this sequence. |
| workedSolution |
| | |
| ------------: | ---------- |
| 0.00202 $\times$ 10 | \= 0.0202 |
| 0.0202 $\times$ 10 | \= 0.202 |
| 0.202 $\times$ 10 | \= 2.02 |
$\therefore$ Rule: {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
587
Question
Heathcliff writes the sequence:
1.01,0.101,0.0101,0.00101,…
Describe the rule he uses to write the next number in this sequence.
Worked Solution
|
|
| 1.01 ÷ 10 |
= 0.101 |
| 0.101÷ 10 |
= 0.0101 |
| 0.0101 ÷ 10 |
= 0.00101 |
∴ Rule: Divide by 10 = Multiply by 101 = Multiply by 0.1
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Heathcliff writes the sequence:
>>$1.01,0.101,0.0101,0.00101, …$
Describe the rule he uses to write the next number in this sequence. |
| workedSolution |
| | |
| ------------: | ---------- |
| 1.01 ÷ 10 | \= 0.101 |
| 0.101÷ 10 | \= 0.0101 |
| 0.0101 ÷ 10 | \= 0.00101 |
$\therefore$ Rule: Divide by 10 = Multiply by $\frac{1}{10}$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers