1 2 2 4 8 LOGIC Here the logic follows is that the next number is the multiplication of the previous number Hence the correct answer is 2
Sequence solver by AlteredQualia Find the next number in the sequence using difference table Please enter integer sequence separated by spaces or commas Explanation This sequence follows the pattern of doubling each number 1 The first term is 1 1 2 The second term is 2 2 which is 1 1 doubled 3 The third term is 4 4 which is 2 2 doubled 4 The fourth term is 8 8 which is 4 4 doubled To find the nth term the rule is 2 n 1 2n 1 5 The fifth term is 16 16 which is 8 8 doubled
1 2 2 4 8
1 2 2 4 8
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This is a very special number sequence in computer programming it is known as the binary sequence because they are powers of two y 2 x These numbers are the binary equivalent of 1 10 100 1000 10000 etc in a base ten system 1 1 2 1 2 2 2 2 4 4 2 3 8 8 2 4 and so forth I see or visualize in my head plenty of carets there so carrot is a simple leap Edit expanded math syntax to explain
Free sequence calculator step by step solutions to help identify the sequence and find the nth term of arithmetic and geometric sequence types 1 1 2 2 4 4 8 8 This is a geometric sequence since there is a common ratio between each term In this case multiplying the previous term in the sequence by 2 2 gives the next term In other words an a1rn 1 a n a 1 r n 1 Geometric Sequence r 2 r 2
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1 2 2 4 8 32 256 each term starting from the third term is the product of the two terms before it For example the seventh term is 256 which is the product of the fifth term 8 and the sixth term 32 This sequence can be continued forever though the numbers very quickly grow enormous Brain Teaser 1 2 2 4 8 32 256 8192 Fun 2 44 Difficulty 1 37 Puzzle ID 49011 Submitted By CosminBotoc Series Series teasers are where you try to complete the sequence of a series of letters numbers or objects What number comes next 1 2 2 4 8 32 256 8192 Show Hint Show Answer
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1 2 2 4 8 - This is a very special number sequence in computer programming it is known as the binary sequence because they are powers of two y 2 x These numbers are the binary equivalent of 1 10 100 1000 10000 etc in a base ten system