The question requires identifying the number pair that differs in its relationship compared to the others. We must analyze the connection between the first number (A) and the second number (B) in each pair.
Let's examine each pair by checking if A is a multiple of B ($ A = k \times B $) and comparing the multiplier ($ k = \frac{A}{B} $) with B.
The quotient is $ \frac{20}{5} = 4 $. Here, $ k = 4 $. Comparing $ k $ with B: $ 4 \neq 5 $. So, $ k \neq B $.
The quotient is $ \frac{36}{6} = 6 $. Here, $ k = 6 $. Comparing $ k $ with B: $ 6 = 6 $. So, $ k = B $.
The quotient is $ \frac{56}{8} = 7 $. Here, $ k = 7 $. Comparing $ k $ with B: $ 7 \neq 8 $. So, $ k \neq B $.
The quotient is $ \frac{42}{7} = 6 $. Here, $ k = 6 $. Comparing $ k $ with B: $ 6 \neq 7 $. So, $ k \neq B $.
Options 1, 3, and 4 exhibit the relationship where the multiplier (quotient A/B) is different from the second number (B).
Option 2 stands out because the multiplier (6) is equal to the second number (6).
The pair 36 : 6 is the odd one out based on this relationship difference.
The rectangle represents a set of calculations that are common across all the given equations. Identify the calculations involved and solve the third equation on the same basis:
Select the option that is similar to the following numbers in a certain manner.
361, 729, 841
Four number triads have been given, out of which three are alike in some manner and one is different. Select the number triad that is different.
Choose the odd number out of the given options.
Identify the odd one from the following.
Identify the number that is different from the rest.
Four numbers have been given out of which three are alike in some manner, while one is different. Choose the odd one.