English, asked by plmnkobhi, 10 months ago

 \huge \red {\boxed  {\boxed {\mathbb {QUESTION}}}}


=> A number series is given, with one wrong term.

=> Select the wrong term from the given alternatives :3, 10, 29, 60, 127, 218, 345





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Answers

Answered by singlesitaarat31
3

 \huge \red {\boxed  {\boxed {\mathbb {QUESTION}}}}

=> A number series is given, with one wrong term.

=> Select the wrong term from the given alternatives :3, 10, 29, 60, 127, 218, 345

 \huge \purple {\boxed  {\boxed {\mathbb {ANSWER}}}}

 \huge \blue {\underline  {\underline {\mathbb {  Given Series:- }}}}

◐ 3, 10, 29, 60, 127, 218, 345.

we just have to find the sequence of this series. Here is One of the Possible Sequence.

◗ T(n) = ( n³ + 2 )

______________________

Let's try this Sequence, whether it's following or not in this Series.

⋆ T(1) = (1³ + 2) = (1 + 2) = 3

⋆ T(2) = (2³ + 2) = (8 + 2) = 10

⋆ T(3) = (3³ + 2) = (27 + 2) = 29

⋆ T(4) = (4³ + 2) = (64 + 2) = 66

⋆ T(5) = (5³ + 2) = (125 + 2) = 127

⋆ T(6) = (6³ + 2) = (216 + 2) = 218

⋆ T(7) = (7³ + 2) = (343 + 2) = 345

As, we can see that this is Matching very much to the Given Series. Therefore Correct Series will Be :

◐ 3, 10, 29, 66, 127, 218, 345

We can see there should be 66 in the series Instead of 60, therefore that's wrong term in series.

60 is the wrong term in the series.

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Answered by singlestarlovekomal
0

 \huge \red {\boxed  {\boxed {\mathbb {QUESTION}}}}

=> A number series is given, with one wrong term.

=> Select the wrong term from the given alternatives :3, 10, 29, 60, 127, 218, 345

 \huge \purple {\boxed  {\boxed {\mathbb {ANSWER}}}}

 \huge \blue {\underline  {\underline {\mathbb {  Given Series:- }}}}

◐ 3, 10, 29, 60, 127, 218, 345.

we just have to find the sequence of this series. Here is One of the Possible Sequence.

◗ T(n) = ( n³ + 2 )

______________________

Let's try this Sequence, whether it's following or not in this Series.

⋆ T(1) = (1³ + 2) = (1 + 2) = 3

⋆ T(2) = (2³ + 2) = (8 + 2) = 10

⋆ T(3) = (3³ + 2) = (27 + 2) = 29

⋆ T(4) = (4³ + 2) = (64 + 2) = 66

⋆ T(5) = (5³ + 2) = (125 + 2) = 127

⋆ T(6) = (6³ + 2) = (216 + 2) = 218

⋆ T(7) = (7³ + 2) = (343 + 2) = 345

As, we can see that this is Matching very much to the Given Series. Therefore Correct Series will Be :

◐ 3, 10, 29, 66, 127, 218, 345

We can see there should be 66 in the series Instead of 60, therefore that's wrong term in series.

60 is the wrong term in the series.

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