(D) The pattern followed in the series is: divide the previous number by $2$ and then subtract $6$ from the result.$980 \div 2 - 6 = 490 - 6 = 484$$48

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(D) The pattern followed in the series is: divide the previous number by $2$ and then subtract $6$ from the result.$980 \div 2 - 6 = 490 - 6 = 484$$484 \div 2 - 6 = 242 - 6 = 236$$236 \div 2 - 6 = 118 - 6 = 112$$112 \div 2 - 6 = 56 - 6 = 50$$50 \div 2 - 6 = 25 - 6 = 19$$19 \div 2 - 6 = 9.5 - 6 = 3.5$Thus,the missing number is $19$.

Competitive Quantitative Aptitude Number Series Number Series

Medium

$980, 484, 236, 112, 50, ?, 3.5$

A
$25$
B
$17$
C
$21$
D
$19$

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Number Series

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Number Series

Find out the odd number from the given sequence: $1, 4, 25, 256, 3125, 46656, 823543$.

Medium

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Observe the following table and determine which number will come in place of $(D)$:
$848$ $420$ $206$ $99$ $45.5$
$664$ $(A)$ $(B)$ $(C)$ $(D)$ $(E)$

Difficult

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Observe the pattern in the table below and determine which number will come in place of $(E)$:
$8$ $8$ $12$ $24$
$36$ $(A)$ $(B)$ $(C)$ $(D)$ $(E)$

Medium

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Find the odd number from the given sequence: $27, 125, 343, 729, 1331$.

Easy

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Find the missing number in the series: $99, 95, 86, 70, ?$

Easy

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$980, 484, 236, 112, 50, ?, 3.5$

Similar Questions

Find out the odd number from the given sequence: $1, 4, 25, 256, 3125, 46656, 823543$.

Observe the following table and determine which number will come in place of $(D)$:$848$$420$$206$$99$$45.5$ $664$$(A)$$(B)$$(C)$$(D)$$(E)$

Observe the pattern in the table below and determine which number will come in place of $(E)$:$8$$8$$12$$24$ $36$$(A)$$(B)$$(C)$$(D)$$(E)$

Find the odd number from the given sequence: $27, 125, 343, 729, 1331$.

Find the missing number in the series: $99, 95, 86, 70, ?$

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Observe the following table and determine which number will come in place of $(D)$:
$848$ $420$ $206$ $99$ $45.5$
$664$ $(A)$ $(B)$ $(C)$ $(D)$ $(E)$

Observe the pattern in the table below and determine which number will come in place of $(E)$:
$8$ $8$ $12$ $24$
$36$ $(A)$ $(B)$ $(C)$ $(D)$ $(E)$