Question

9,9,8=144 11,11,12=192 10,10,11=?

Answer 1

Answer:

174 is the answer for the relation 10,10,11.

Step-by-step explanation:

Given number sequence is as follows:

9,9,8=144

11,11,12=192

10,10,11=?

We need first figure out the similarities in the first two sequences.

Two numbers 144, 192 are divisible by 6.

It could be guessed that two sequences follow the equation (n1 + n2 + n3 - 2) * 6

First sequence:

n1 = 9

n2 = 9

n3 = 8

So,

(9+9+8-2) * 6 = 144

Second sequence:

n1 = 11

n2 = 11

n3 = 12

So,

(11+11+12-2) * 6 = 192

Third sequence:

n1 = 10

n2 = 10

n3 = 11

So,

(10+10+11-2) * 6 = 174

Answer 2

174 is the answer for 10 ,10 ,11 = ?

Given:

9,9,8=144   11,11,12=192   10,10,11=?  

To find:

10,10,11=?  

Solution:

To find the third sequence first we have to observe the pattern followed by the first two sequence then the same should be followed in the third sequence to find the number.

By observing the first two sequence it is found that the number 144 and 192 is divisible by 6.

The pattern followed in the first sequence  

Adding three numbers and subtracting 2 in that and multiplying the answer with 6.

$(9+9+8-2) \times 6=(26-2) \times 6=24 \times 4=144$

Repeating the same pattern in second sequence  

$(11+11+12-2) \times 6=(34-2) \times 6=32 \times 6=192$

Now following the same pattern in third sequence  

$(10+10+11-2) \times 6=(31-2) \times 6=29 \times 6=174$

If 9,9,8=144 11,11,12=192 then 10,10,11= 174.