1. Question: `10, 14, 28, 32, 64, 68, 132`

    A
    `32`

    B
    `68`

    C
    `132`

    D
    `28`

    Note: Alternately, we add `4` and double the next. So, `132` is wrong.
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  2. Question: `8, 27, 125, 343, 1331`

    A
    `1331`

    B
    `343`

    C
    `125`

    D
    None

    Note: Not available
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  3. Question: `4, - 8, 16, - 32, 64, (....)`

    A
    `128`

    B
    `- 128`

    C
    `192`

    D
    `- 192`

    Note: Each number is the preceding number multiplied by `- 2. So, the missing number is `- 128`
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  4. Question: `5, 10, 13, 26, 29, 58, 61, (...)`

    A
    `122`

    B
    `64`

    C
    `125`

    D
    `128`

    Note: Number are alternately multiplied by `2` and increased by `3` So, the missing number `61 xx 2 = 122`
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  5. Question: `1, 4, 9, 16, 25, 36, 49, (....)

    A
    `54`

    B
    `56`

    C
    `64`

    D
    `81`

    Note: Numbers are `1^2, 2^2, 3^2, 4^2, 5^2, 6^2, 7^2` So, the next number is `8^2 = 64`
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  6. Question: `1, 8, 27, 64, 125, 216, (......)`

    A
    `354`

    B
    `343`

    C
    `392`

    D
    `245`

    Note: Numbers are `1^3, 2^3, 3^3, 4^3, 5^3, 6^3.` So, the missing number is `7^3 = 343`.
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  7. Question: `11, 13, 17, 19, 23, 29, 31, 37, 41, (.....)`

    A
    `43`

    B
    `47`

    C
    `53`

    D
    `51`

    Note: Numbers are all primes. The next prime is `43`
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  8. Question: `16, 33, 65, 131, 261, (....)`

    A
    `523`

    B
    `521`

    C
    `613`

    D
    `721`

    Note: Each number is twice the preceding one with `1` added or subtracted alternately. So the next number is `(2 xx 261 + 1) = 523`
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  9. Question: `3, 7, 6, 5, 9, 3, 12, 1, 15, (.....)`

    A
    `18`

    B
    `13`

    C
    `-1`

    D
    `3`

    Note: There are two series, beginning respectively with `3` and `7`. In one `3` is added and in another `2` is subtracted. The next number is `1 - 2 = -1`
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  10. Question: `15, 31, 63, 127, 255, (....)`

    A
    `513`

    B
    `511`

    C
    `517`

    D
    `523`

    Note: Each number is double the preceding one plus `1` So, the next number is `(255 xx 2) + 1 = 511`
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