In the following number series,one of the num | vedclass

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(B) The pattern of the series is defined by the rule: $a_{n+1} = (a_n \div 2) - 2$.Let's check the terms:$1788 \div 2 - 2 = 894 - 2 = 892$$892 \div 2

Vedclass · Accepted Answer

$112$

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(B) The pattern of the series is defined by the rule: $a_{n+1} = (a_n \div 2) - 2$.Let's check the terms:$1788 \div 2 - 2 = 894 - 2 = 892$$892 \div 2 - 2 = 446 - 2 = 444$$444 \div 2 - 2 = 222 - 2 = 220$$220 \div 2 - 2 = 110 - 2 = 108$However,the given series has $112$ instead of $108$.Checking the next term with $108$: $108 \div 2 - 2 = 54 - 2 = 52$.Checking the next term with $52$: $52 \div 2 - 2 = 26 - 2 = 24$.Since $108$ fits the pattern and $112$ does not,$112$ is the wrong number.

In the following number series,one of the numbers does not fit into the series. Identify the wrong number in the series.
$1788 \quad 892 \quad 444 \quad 220 \quad 112 \quad 52 \quad 24$

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In the following number series,one of the numbers does not fit into the series. Identify the wrong number in the series.$1788 \quad 892 \quad 444 \quad 220 \quad 112 \quad 52 \quad 24$