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Select the options in which the numbers are related in the same way as are the numbers of the following set.
(4, 532, 10)
(4, 140, 6)
(9, 396, 4)
(3, 269, 8)
(2, 121, 6)
Let’s break it down.
- Let’s figure out how the given set (4, 532, 10) connects.
? Look for a pattern between these three numbers.
? A good guess: maybe the middle number is made by combining the first and third in a mathematical formula.
? Test: (4 × 10) = 40, 4 + 10 = 14, (4^3 + 10^2) = 64 + 100 = 164, none fit.
? But… (4^3 × 10) + (4 × 10^2) = (64 × 10) + (4 × 100) = 640 + 400 = 1040. Nope.
? What if we try: 4^3 × 10 - 4 = 64 × 10 - 4 = 640 - 4 = 636. Not 532.
? Try: (First × Third^2) + First = 4 × 10^2 + 4 = 4 × 100 + 4 = 404.
? Reverse: (Third × First^2) + Third = 10 × 16 + 10 = 170.
? But what if it’s: Middle = First × Third × Some constant?
? Or: Middle = (First × Some number) + (Third × Some number)?
Let’s scan the options and see if any use a process that gets 532 from 4 and 10, and try matching with other pairs.
Now, check them one by one:
Option 1: (4, 140, 6)
- 4 × 35 = 140; 6 × 23? = 140; Not matching a simple arithmetic pattern.
Option 2: (9, 396, 4)
- 9 × 44 = 396; 4 × 99 = 396; Hmm.
Option 3: (3, 269, 8)
- 3 × 89.67… = 269; 8 × 33.625 = 269; Nope.
Option 4: (2, 121, 6)
- 2 × 60.5 = 121; 6 × 20.166… = 121; Not a simple relation.
Wait—maybe it’s a concatenation thing or a digit manipulation?
- 4 | 532 | 10
- If you write 4^3 = 64, 64 × 10 = 640—too high.
- Or 4 × (first digits of third, second digits...) – too messy.
Let’s try another way:
Check for patterns like squares, cubes, multiplication, or addition.
Looking at Option 2:
- 9, 396, 4
- 9^2 × 4 = 81 × 4 = 324; 9 × 4^2 = 9 × 16 = 144. No.
- 9 × 4 × 11 = 396. There you go: 9 × 4 × 11 = 396.
Compare to given: 4, 532, 10
- 4 × 10 × ? = 532 ? 4 × 10 = 40, 532 / 40 = 13.3
Doesn’t fit.
Try Option 1: 4, 140, 6
- 4 × 6 × ? = 140 ? 24; 140 / 24 ˜ 5.83. No.
Try Option 4: 2, 121, 6
- 2 × 6 × ? = 121 ? 12; 121 / 12 = 10.08. No.
Try Option 3: 3 × 8 × ? = 269 ? 24; 269/24 = 11.208. Nope.
Wait. None of the options fit a simple multiplication pattern.
Let’s try sum of squares:
- 4^2 + 10^2 = 16 + 100 = 116; Not matching.
How about concatenation: 4 and 10 somehow connected to 532?
- Not an obvious concatenation.
Is there a hidden pattern with cubes, differences, or sequence?
Given that no simple math fits, either there is a very subtle pattern, or the question is missing a trick.
But, based on the options, Option 2: (9, 396, 4) at least checks out mathematically—9×4×11=396, a whole number ratio; while none of the others give an integer multiplying the first and third to get the middle.
Similarly, for the original: 4 × 10 × 13.3 = 532; 13.3 isn’t an integer, but neither is it for option 1.
So, picking from these, option:2 is more consistent with the multiplicative pattern where the product of the outer two numbers, times an integer, gives the middle value. The others don’t match even this loosely.
? Option 2 is the closest answer.
All in all: None of the options are a perfect match, but option 2 uses a clear multiplying pattern. That’s the connecting thread here, even if the original set doesn’t resolve with a neat integer like 11. Don’t overthink it—option 2 makes the most sense.
By: santosh ProfileResourcesReport error
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