0, 3, 22, 93, .......... next number will be

M4maths Previous Puzzles

13 Feb 2012 sequence

0, 3, 22, 93, ..........
next number will be

OPtion

1) 134
2) 167
3) 190
4) 201
5) 234
6) 276
7) 297
8) 304
9) 404
10) none of these

Solution

this sequence is based on x + x^2 + x^4
here x = 0, 1, 2, 3, 4

Correct Option: 6 Best Solution (10)

Dr.Dipin Singh   12 years AGO

0, 3, 22, 93, ..........
0+0^2+0^4 =0
1+1^2+1^4=3
2+2^2+2^4 =2+4+16=22
3^1+3^2+3^4= 3+9+81=93
4^1+4^2+4^4=4+16+256 =276 .. option 6

Like? Yes (13) | No (1)  

Dimple   12 years AGO

0+0^2+0^4=0
1+1^2+1^4=3
2+2^2+2^4= 22
3+3^2+3^4= 93
4+4^2+4^4 = 4+16+256 = 276

Like? Yes (4) | No   

MP    12 years AGO

0+0^2+0^4=0
1^1+1^2+1^4=3
.......
.....

4^1+4^2+4^4 = 4+16+256 = 276

Like? Yes (3) | No   

A.P.Singh   12 years AGO

series is made by terms
(n-1)+ (n-1)^2 + (n-1)^4
when n=1
0+0+0=0
n=2, 1+1+1=3
n=3, 2+4+16=22
n=4, 3+9+81=93
n=5, 4+16+256=276
so option 6

Like? Yes (3) | No   

Saranjit Singh   12 years AGO

0+0^2+0^4=0
1+1^2+1^4=3
2+2^2+2^4= 22
3+3^2+3^4= 93
4+4^2+4^4 = 4+16+256 = 276

Like? Yes (3) | No (1)  

S. Singh   12 years AGO

every term is x+x^2+x^4
where x =0,1,2,3,4,5
when x=0, tern is 0.
when x=1, term =1+1+1=3
for x=2, term becomes 22.
..
for x=4, term =4+16+256 = 276

Like? Yes (2) | No (1)  

Vignesh   12 years AGO

0^4+(0*1) = 0
1^4+(1*2) = 3
2^4+(2*3) = 22
3^4+(3*4) = 93
4^4+(4*5) = 276

Like? Yes (2) | No (2)  

Mithlesh Prasad   12 years AGO

0*0-0=0
2*2-1=3
5*5-3=22
10*10-7=93
17*17-13=276

Like? Yes (1) | No (2)  

Shiv Kumar   12 years AGO

First Difference is 3, 19, 71
Second Difference is 16, 52
16 = (2*2*3)+4
52 = (4*4*3)+4
next Number will be (6*6*3)+4 = 112

So Second Difference will become 16, 52, 112
First Difference will become 3, 19, 71, 183
Finally series will become 0, 3, 22, 93, 276...

Like? Yes (2) | No (3)  

shyoram Gurjar   12 years AGO

1st term 0^4+0^2+0=0
2nd term 1^4+1^2+1=3
3rd term 2^4+2^2+2=22
4th term 3^4+3^2+3=93
5th term 4^4+4^2+4=276 Ans Option 6

Like? Yes (1) | No (4)