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Original · Bloom L1 Remember | A sequence is defined to have the number 1 in every position. What is its 18th entry?
Class 6 · NCERTOriginal · Bloom L3 Apply | A sequence starts at 1 and increases by 1 at every step. What is the entry in position 17?
Class 6 · NCERTOriginal · Bloom L3 Apply | The positive odd-number sequence starts at 1 and adds 2 each time. Find its ninth entry.
Class 6 · NCERTOriginal · Bloom L3 Apply | The positive even numbers are listed from 2, increasing by 2 each time. What is the eleventh entry?
Class 6 · NCERTOriginal · Bloom L3 Apply | A number pattern begins with 1. Each new entry is twice the preceding entry. What is its eighth entry?
Class 6 · NCERTOriginal · Bloom L3 Apply | A pattern begins with 1 and triples at each step. What is the sixth entry?
Class 6 · NCERTOriginal · Bloom L3 Apply | Use the Virahanka rule with first two entries 1 and 2: every later entry is the sum of the preceding two. What is entry 9?
Class 6 · NCERTOriginal · Bloom L3 Apply | A sequence starts at 2 and adds 3 each time: 2,5,8,11,... . Under this rule, what is the fifth entry?
Class 6 · NCERTOriginal · Bloom L3 Apply | A countdown starts at 40 and subtracts 5 at each step. What is the sixth displayed number?
Class 6 · NCERTOriginal · Bloom L3 Apply | The rule is: start at 2 and double each previous entry. A learner writes 2,4,6,8. At which position does the written list first break the rule?
Class 6 · NCERTOriginal · Bloom L3 Apply | A pattern starts with 1 and doubles each time. A learner calls 10 the fifth entry because 5×2=10. What should the fifth entry actually be?
Class 6 · NCERTOriginal · Bloom L3 Apply | Two patterns both start with 2,4. Pattern A then keeps adding 2; pattern B keeps doubling. What are their third entries, in the order A then B?
Class 6 · NCERTOriginal · Bloom L3 Apply | A sequence is defined to start at 9 and triple at every step. What is its fifth entry?
Class 6 · NCERTOriginal · Bloom L3 Apply | A Virahanka-type list follows the rule that each new entry is the sum of the two previous ones. Its last two displayed entries are 21 and 34. By how much will the next entry exceed 34?
Class 6 · NCERTOriginal · Bloom L2 Understand | A list begins with an odd number and repeatedly adds 2. Why does every entry stay odd?
Class 6 · NCERTOriginal · Bloom L3 Apply | A dot arrangement has seven non-overlapping rows containing 1,2,3,4,5,6 and 7 dots. How many dots are present?
Class 6 · NCERTOriginal · Bloom L3 Apply | A square dot array has 8 rows, each with exactly 8 dots. How many dots are there altogether?
Class 6 · NCERTOriginal · Bloom L3 Apply | A solid cube of small cubes has 4 layers. Each layer contains 4 rows of 4 small cubes, with no gaps. How many small cubes form the solid?
Class 6 · NCERTOriginal · Bloom L3 Apply | A pattern of dots consists of two separate rows with 9 dots in each. What is the total number of dots?
Class 6 · NCERTOriginal · Bloom L3 Apply | An arrangement has two separate rows: the longer contains 7 dots and the shorter contains 6. How many dots does it contain?
Class 6 · NCERTOriginal · Bloom L3 Apply | A 6 by 6 dot array is enlarged to a 7 by 7 array without removing old dots. How many new dots are needed?
Class 6 · NCERTOriginal · Bloom L3 Apply | A triangular dot arrangement has rows of length 1 through 8. All 8 dots in its longest row are removed. How many dots remain?
Class 6 · NCERTOriginal · Bloom L3 Apply | Arrangement A has 8 rows of 8 dots. Solid B has 4 layers of 4 rows of 4 unit cubes. Compare the total counts of objects in A and B.
Class 6 · NCERTOriginal · Bloom L3 Apply | A solid cube made of unit cubes grows from side length 3 units to side length 4 units, with no gaps in either solid. How many more unit cubes are in the larger solid?
Class 6 · NCERTOriginal · Bloom L3 Apply | Rows of a triangular arrangement would contain 1,2,3,4,5 and 6 dots. The entire row of 4 dots is missing, and all other rows remain. How many dots are present?
Class 6 · NCERTOriginal · Bloom L3 Apply | A triangular arrangement has rows containing 1,2,3,... dots, ending with one final row. It contains 45 dots. How many rows does it have?
Class 6 · NCERTOriginal · Bloom L3 Apply | A square dot array has the same number of rows and columns and contains 81 dots. How many dots are in each row?
Class 6 · NCERTOriginal · Bloom L3 Apply | A dot array has 5 rows and 5 columns. A learner counts only the 16 dots on its outer boundary. How many interior dots has the learner missed?
Class 6 · NCERTOriginal · Bloom L3 Apply | A dot rosette has one central dot and three separate rings containing 6,12 and 18 dots. If its outer ring is removed, how many dots remain?
Class 6 · NCERTOriginal · Bloom L2 Understand | A complete cube has 3 layers, each with 3 rows of 3 unit cubes. Someone counts only the 9 unit squares visible on its front face and calls that the total cube count. What was missed?
Class 6 · NCERTOriginal · Bloom L3 Apply | A square-growing dot pattern adds successive layers of 1,3,5,7,9,11 and 13 dots. How many dots are present after these seven layers?
Class 6 · NCERTOriginal · Bloom L3 Apply | A bead design has separate rows with counts 1,2,3,...,8,7,6,...,2,1. The row of 8 occurs once. How many beads are there?
Class 6 · NCERTOriginal · Bloom L3 Apply | One packet holds 1+2+...+6 counters and another holds 1+2+...+7 counters. No counter belongs to both packets. How many counters are in the two packets together?
Class 6 · NCERTOriginal · Bloom L3 Apply | A design uses groups of 1,2,4,8,16,32 and 64 dots. One extra dot is then added. What is the final count?
Class 6 · NCERTOriginal · Bloom L3 Apply | A pattern has nine separate rows. Their counts are the counting numbers from 1 through 9. What is the total?
Class 6 · NCERTOriginal · Bloom L3 Apply | A triangular pattern has 8 rows with lengths 1 through 8. Two separate identical copies are made. How many dots are in both copies altogether?
Class 6 · NCERTOriginal · Bloom L3 Apply | A rosette is made from a central dot and six non-overlapping arms. Every arm has rows of 1,2,3,4 and 5 dots. What is the complete rosette count?
Class 6 · NCERTOriginal · Bloom L3 Apply | Five separate additions to a growing solid contain 1,7,19,37 and 61 unit cubes. What is the total number of unit cubes after all five additions?
Class 6 · NCERTOriginal · Bloom L3 Apply | A square pattern contains the sum of the first 8 positive odd numbers. The next positive odd number is then added. What is the new total?
Class 6 · NCERTOriginal · Bloom L3 Apply | Rows contain 1,2,... up to a whole-number peak, then decrease by 1 back to 1. The peak occurs once. If the total is 49, what is the peak row count?
Class 6 · NCERTOriginal · Bloom L2 Understand | Two staircases of dots have row lengths 1 through 6 and 1 through 7. A learner claims their combined count can be explained as 7×7. Which arrangement would justify that claim without counting any dot twice?
Class 6 · NCERTOriginal · Bloom L2 Understand | A pattern consists of eleven separate groups, each containing one bead. How many beads are there in the union of the groups?
Class 6 · NCERTOriginal · Bloom L3 Apply | Stage 9 of a paper pattern has nine single dots along an increasing arm and eight different single dots along a returning arm. No dots overlap. What is its total?
Class 6 · NCERTOriginal · Bloom L3 Apply | A learner claims that adding the first four positive even numbers gives the same total as adding the first four positive odd numbers. What is the even-number total?
Class 6 · NCERTOriginal · Bloom L2 Understand | When a square dot array grows by one row and one column, why must the new corner be counted only once?
Class 6 · NCERTOriginal · Bloom L3 Apply | A polygon sequence starts at stage 1 with a triangle. Every new stage has exactly one more side. How many sides does stage 7 have?
Class 6 · NCERTOriginal · Bloom L3 Apply | Stage 1 of a sequence is a square. Each following stage is a simple polygon with one additional side. How many corners does stage 6 have?
Class 6 · NCERTOriginal · Bloom L1 Remember | Which conditions define a regular polygon?
Class 6 · NCERTOriginal · Bloom L3 Apply | Five distinct points, with no three on one straight line, are joined by straight segments so that every pair has one joining segment. Count each whole segment once; crossings do not create extra points or joins. How many joining segments are drawn?
Class 6 · NCERTOriginal · Bloom L2 Understand | Six distinct marked points already have every pair joined by one straight segment. A seventh distinct point is added and joined once to each old point. No three of the seven points lie on one straight line. How many new joining segments are added?
Class 6 · NCERTOriginal · Bloom L3 Apply | The four corners of a square are marked. Every pair is joined by one straight segment, including the two diagonals. Whole joining segments are counted, and the crossing of diagonals is not a fifth marked point. How many joins are there?
Class 6 · NCERTOriginal · Bloom L2 Understand | Seven distinct points, with no three on one straight line, have every pair joined by a straight segment. A learner counts six joins from each point and obtains 42. Why must this total be halved to count whole joining segments?
Class 6 · NCERTOriginal · Bloom L3 Apply | At stage 1 a tile pattern is a 1 by 1 square; at stage 2 it is 2 by 2. The pattern continues with as many rows, and tiles in each row, as its stage number. What are the tile counts at stages 2,4 and 6, in that order?
Class 6 · NCERTOriginal · Bloom L3 Apply | A triangular design consists of six non-overlapping rows of smallest triangles. The rows contain 1,3,5,7,9 and 11 smallest triangles. How many smallest triangles does the design contain?
Class 6 · NCERTOriginal · Bloom L2 Understand | A smallest-triangle design has row counts 1,3,5,7,9,11. Its growth rule adds the next odd row below the existing rows. How many new smallest triangles does the next row add?
Class 6 · NCERTOriginal · Bloom L3 Apply | A Koch snowflake outline starts with a triangle of 3 segments. In each replacement round, every current segment is replaced by 4 new segments. How many segments are present after exactly three rounds?
Class 6 · NCERTOriginal · Bloom L3 Apply | A Koch outline currently has 48 segments. In the next round every segment is replaced by 4, and the old segments are not counted separately. By how many segments does the count increase?
Class 6 · NCERTOriginal · Bloom L3 Apply | A Koch outline starts with 3 segments before any replacement. Every round replaces each current segment by 4 segments. The outline now has 768 segments. How many complete rounds have occurred?
Class 6 · NCERTOriginal · Bloom L3 Apply | A triangular mosaic has non-overlapping rows of 1,3 and 5 smallest triangular tiles. The task is to count only those smallest tiles, excluding any larger triangle made from several tiles. What count should be reported?
Class 6 · NCERTOriginal · Bloom L2 Understand | A polygon sequence gains one side at every stage. A complete-graph sequence gains one marked point and all its joins to older points at every stage. Which comparison is correct?
Class 6 · NCERT