Maths MCQ Class 6 Chapter 1 Patterns in Mathematics Ganita Prakash Advertisement 1. What do we call the pattern 1, 7, 19, 37? Square numbersHexagonal numbersTriangular numbersVirahanka numbersQuestion 1 of 152. Which sequence begins with 1, 3, 9, 27?Counting numbersPowers of 3Virahanka numbersSquare numbersQuestion 2 of 153. In shape sequences, how are regular polygons related to number sequences?They follow even numbersThey follow triangular numbersThe number of sides increases as counting numbersThe number of angles decreasesQuestion 3 of 154. The Koch Snowflake sequence involves replacing:Each number by its square Each line segment by a bumpEach number by its cubeEach side by a triangleQuestion 4 of 155. A sequence of counting numbers starts with:1205Question 5 of 156. Which sequence results from adding counting numbers up and down?Prime numbersSquare numbersHexagonal numbersTriangular numbersQuestion 6 of 157. What do we get by adding up powers of 2 starting from 1?Odd numbersSquare numbersPowers of 4Triangular numbersQuestion 7 of 158. How are triangular numbers represented?Using circlesUsing squaresUsing trianglesUsing cubesQuestion 8 of 159. Which of the following represents an example of a visual mathematical pattern?Drawing linesStacking squaresWriting equationsMemorizing formulasQuestion 9 of 1510. Why are numbers like 1, 3, 6, 10 called triangular numbers?Because they form triangles when arrangedBecause they are multiples of 3Because they form squares when arrangedNone of the aboveQuestion 10 of 1511. What is the shape sequence following a hexagon in regular polygons?PentagonHeptagonOctagonDecagonQuestion 11 of 1512. Which of these is not a number pattern?Virahanka numbersSquare numbersSnowflake numbersOdd numbersQuestion 12 of 1513. Powers of 2 sequence begins with:1342Question 13 of 1514. Visualizing which number sequence involves drawing dots in squares?Powers of 2Odd numbersSquare numbersCube numbersQuestion 14 of 1515. Which number sequence is created by stacking cubes?Square numbersPowers of 3Cube numbersHexagonal numbersQuestion 15 of 15 Loading...
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