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Find the wrong number in the given series: 6, 12, 21, 36, 56, 81?
Guess the Function for Scatterplot of Number Theoretic FunctionOh no! Yet another number series… - Find the pattern in the two examples and provide an extensionWhen setting number-sequence puzzles, is there any accepted method to prevent arbitrary solutions?Hidden Number SequenceWhat is a RAP Number™?What is a Frightful Number™?I need help with this number sequenceWhat is a Well-toned Number™?Which number replaces the question mark in the circle?speciality of the binary sequence $underline100101100110100101101001$
.everyoneloves__top-leaderboard:empty,.everyoneloves__mid-leaderboard:empty,.everyoneloves__bot-mid-leaderboard:empty margin-bottom:0;
$begingroup$
The following problem was given to me by one of my friend:
Find the wrong number in the given series:
$$6,, 12,, 21,, 36,, 56,, 81 $$
?
A) $21,$ B) $12,$ C) $36,$ D) $56$
and told me that its answer is B) $12$
but according to me answer should be D) $56$ ; as all the other numbers in the series is exactly divisible by $3$
So, is my answer right ? or there is more reasonable approach for option B) $12$
Any hints/suggestions or help please...
pattern number-sequence
$endgroup$
add a comment |
$begingroup$
The following problem was given to me by one of my friend:
Find the wrong number in the given series:
$$6,, 12,, 21,, 36,, 56,, 81 $$
?
A) $21,$ B) $12,$ C) $36,$ D) $56$
and told me that its answer is B) $12$
but according to me answer should be D) $56$ ; as all the other numbers in the series is exactly divisible by $3$
So, is my answer right ? or there is more reasonable approach for option B) $12$
Any hints/suggestions or help please...
pattern number-sequence
$endgroup$
add a comment |
$begingroup$
The following problem was given to me by one of my friend:
Find the wrong number in the given series:
$$6,, 12,, 21,, 36,, 56,, 81 $$
?
A) $21,$ B) $12,$ C) $36,$ D) $56$
and told me that its answer is B) $12$
but according to me answer should be D) $56$ ; as all the other numbers in the series is exactly divisible by $3$
So, is my answer right ? or there is more reasonable approach for option B) $12$
Any hints/suggestions or help please...
pattern number-sequence
$endgroup$
The following problem was given to me by one of my friend:
Find the wrong number in the given series:
$$6,, 12,, 21,, 36,, 56,, 81 $$
?
A) $21,$ B) $12,$ C) $36,$ D) $56$
and told me that its answer is B) $12$
but according to me answer should be D) $56$ ; as all the other numbers in the series is exactly divisible by $3$
So, is my answer right ? or there is more reasonable approach for option B) $12$
Any hints/suggestions or help please...
pattern number-sequence
pattern number-sequence
edited 13 hours ago
JonMark Perry
23.9k6 gold badges46 silver badges106 bronze badges
23.9k6 gold badges46 silver badges106 bronze badges
asked 13 hours ago
SureshSuresh
2157 bronze badges
2157 bronze badges
add a comment |
add a comment |
2 Answers
2
active
oldest
votes
$begingroup$
The series should be:
$6, 11, 21, 36, 56, 81$
Because:
The differences will be $5, 10, 15, 20, 25$.
So the answer is:
$B)~12$
Note that:
This is given as a series, not a set, therefore it's wise to treat it as it should be.
$endgroup$
add a comment |
$begingroup$
My guess is:
A reasonable approach, following your solution is that all those numbers minus $1$:
$5$, $20$, $35$, $55$, $80$
are divisible by $5$.
$12 - 1 = 11$, isn't.
Nevertheless, I don't know where this puzzle comes from but that won't be surprising you are right and your friend may have made a mistake... Unless PSE community finds a simplier solution :)
$endgroup$
1
$begingroup$
What happened to Occam's Razor?
$endgroup$
– M Oehm
12 hours ago
$begingroup$
@MOehm haha, good point, that's the simpliest I've found for now, but I'm still searching :) Editing my question to take it in account ;)
$endgroup$
– JKHA
12 hours ago
add a comment |
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2 Answers
2
active
oldest
votes
2 Answers
2
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
The series should be:
$6, 11, 21, 36, 56, 81$
Because:
The differences will be $5, 10, 15, 20, 25$.
So the answer is:
$B)~12$
Note that:
This is given as a series, not a set, therefore it's wise to treat it as it should be.
$endgroup$
add a comment |
$begingroup$
The series should be:
$6, 11, 21, 36, 56, 81$
Because:
The differences will be $5, 10, 15, 20, 25$.
So the answer is:
$B)~12$
Note that:
This is given as a series, not a set, therefore it's wise to treat it as it should be.
$endgroup$
add a comment |
$begingroup$
The series should be:
$6, 11, 21, 36, 56, 81$
Because:
The differences will be $5, 10, 15, 20, 25$.
So the answer is:
$B)~12$
Note that:
This is given as a series, not a set, therefore it's wise to treat it as it should be.
$endgroup$
The series should be:
$6, 11, 21, 36, 56, 81$
Because:
The differences will be $5, 10, 15, 20, 25$.
So the answer is:
$B)~12$
Note that:
This is given as a series, not a set, therefore it's wise to treat it as it should be.
answered 11 hours ago
athinathin
11.9k2 gold badges39 silver badges97 bronze badges
11.9k2 gold badges39 silver badges97 bronze badges
add a comment |
add a comment |
$begingroup$
My guess is:
A reasonable approach, following your solution is that all those numbers minus $1$:
$5$, $20$, $35$, $55$, $80$
are divisible by $5$.
$12 - 1 = 11$, isn't.
Nevertheless, I don't know where this puzzle comes from but that won't be surprising you are right and your friend may have made a mistake... Unless PSE community finds a simplier solution :)
$endgroup$
1
$begingroup$
What happened to Occam's Razor?
$endgroup$
– M Oehm
12 hours ago
$begingroup$
@MOehm haha, good point, that's the simpliest I've found for now, but I'm still searching :) Editing my question to take it in account ;)
$endgroup$
– JKHA
12 hours ago
add a comment |
$begingroup$
My guess is:
A reasonable approach, following your solution is that all those numbers minus $1$:
$5$, $20$, $35$, $55$, $80$
are divisible by $5$.
$12 - 1 = 11$, isn't.
Nevertheless, I don't know where this puzzle comes from but that won't be surprising you are right and your friend may have made a mistake... Unless PSE community finds a simplier solution :)
$endgroup$
1
$begingroup$
What happened to Occam's Razor?
$endgroup$
– M Oehm
12 hours ago
$begingroup$
@MOehm haha, good point, that's the simpliest I've found for now, but I'm still searching :) Editing my question to take it in account ;)
$endgroup$
– JKHA
12 hours ago
add a comment |
$begingroup$
My guess is:
A reasonable approach, following your solution is that all those numbers minus $1$:
$5$, $20$, $35$, $55$, $80$
are divisible by $5$.
$12 - 1 = 11$, isn't.
Nevertheless, I don't know where this puzzle comes from but that won't be surprising you are right and your friend may have made a mistake... Unless PSE community finds a simplier solution :)
$endgroup$
My guess is:
A reasonable approach, following your solution is that all those numbers minus $1$:
$5$, $20$, $35$, $55$, $80$
are divisible by $5$.
$12 - 1 = 11$, isn't.
Nevertheless, I don't know where this puzzle comes from but that won't be surprising you are right and your friend may have made a mistake... Unless PSE community finds a simplier solution :)
edited 12 hours ago
answered 12 hours ago
JKHAJKHA
7453 silver badges13 bronze badges
7453 silver badges13 bronze badges
1
$begingroup$
What happened to Occam's Razor?
$endgroup$
– M Oehm
12 hours ago
$begingroup$
@MOehm haha, good point, that's the simpliest I've found for now, but I'm still searching :) Editing my question to take it in account ;)
$endgroup$
– JKHA
12 hours ago
add a comment |
1
$begingroup$
What happened to Occam's Razor?
$endgroup$
– M Oehm
12 hours ago
$begingroup$
@MOehm haha, good point, that's the simpliest I've found for now, but I'm still searching :) Editing my question to take it in account ;)
$endgroup$
– JKHA
12 hours ago
1
1
$begingroup$
What happened to Occam's Razor?
$endgroup$
– M Oehm
12 hours ago
$begingroup$
What happened to Occam's Razor?
$endgroup$
– M Oehm
12 hours ago
$begingroup$
@MOehm haha, good point, that's the simpliest I've found for now, but I'm still searching :) Editing my question to take it in account ;)
$endgroup$
– JKHA
12 hours ago
$begingroup$
@MOehm haha, good point, that's the simpliest I've found for now, but I'm still searching :) Editing my question to take it in account ;)
$endgroup$
– JKHA
12 hours ago
add a comment |
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