(16, 8, 36), (28, 11, 48), (12, 7 ,32) are 3 set of integers according to some mathematical operatio

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09 Mar 2016 Mathematical operation

(16, 8, 36), (28, 11, 48), (12, 7 ,32) are 3 set of integers according to some mathematical operations, a similar set based on the similar operations are

OPtion

1) (12, 6, 30)
2) (28, 7, 40)
3) (20, 10, 44)
4) (24, 8, 36)
5) (36, 13, 58)
6) (4, 5, 24)
7) (32, 10, 44)
8) (40, 14, 48)
9) (44, 16, 68)
10) (8, 6, 30)

Solution

Formula used to solve a set (a, b, c) is
b = [(a/4) + 4]
and
c = [b*4 + 4]

Option 6)

Correct Option: 6 Best Solution (6)

ABHINAV PUSHPAM   8 years AGO

2nd number = 1st number/4 + 4
3rd number = 1st number + 20
or
3rd number = (2nd number+1)*4

(16,8,36)
=>16/4 + 4 = 8
=> 16+20 = 36
=>(8+1)*4 = 36

(28,11,48)
=>28/4 + 4 = 11
=> 28+20 = 48
=> (11+1)*4 = 48

(12,7,32)
=>12/4 + 4 = 7
=> 12+20 = 32
=> (7+1)*4 = 32

Similarly,

(4,5,24)
=>4/4 + 4 = 5
=> 4+20 = 24
=> (5+1)*4 = 24

Option 6)

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RAHUL KUMAR   8 years AGO

(16, 8, 36), (28, 11, 48), (12,7 ,32)

Formula used to solve a set
(a,b, c) is b = [(a/4) + 4] and
c = [b*4 + 4]
by solving this the answer is (4,5,24)
option (6) is answer.

Like? Yes (1) | No (1)  

Mukund Manohar   8 years AGO

In (16,8,36) the mathematical operation used is
8=(16/4)+4 and 36=(8*4)+4
Similarly,in (28,11,48) and (12,7,32) the following mathematical operation is used.
(p,q,r) in which q=(p/4) +4 and r=(q*4)+4
Now a similar set based on the similar operation is
(4,5,24) in which 5=(4/4)+4 and 24=(5*4)+4

Like? Yes | No (1)  

Kunal nemu   8 years AGO

Formula used to solved a set (a,b,c) is b =[(a/4) +4] and c=[(b*4) +4]
(16,8,36),(28,11,48),(12,7,32)
4*4 , 4+4 , 4*(4+5)
and similar others set
My answer is
6) (4,5,24)
4*1,4+1,4*(1+5)

Like? Yes | No (1)  

Akshat Sood   8 years AGO

(a,b,c)=c-a=20 and c=b*4+4
Hence 24-4=20
And 24=5*4+4
(4,5,24)

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Joseph Madanu   8 years AGO

subtracting middle integer from both side integers will give different numbers .And again subtracting those two numbers we get an integer 20.
1.(16,8,36)
16-8=8 and 36-8=28
and 28-8=20
similarly remaining two sets.
so the answer satisfying this condition is 6.
(4,5,24)
4-5=-1 and 24-5=19 hence 19-(-1)=20.
Answer is 6.

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