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Bunuel
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Bunuel
If each number in a sequence is three more than the previous number, and the sixth number is 32, what is the 100th number?

32-5*3=first number=17
17+99*3=100th number=314
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Since there is a constant difference of 3 between terms in the series => Arithmetic progression
d=3 ;
sinc 6th term =32
tn = a+(n-1)d
t6 = a+(5)*3
a=17

For 100th term
t100 = a+99*d
=17+99*3
=17+297
=314 (100th term)
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d = 3

a1 + 5d = 32

=) a1 = 17

and, a100 = a1 + 99d

=) a100 = 314

thanks
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Bunuel
If each number in a sequence is three more than the previous number, and the sixth number is 32, what is the 100th number?

A. 312
B. 313
C. 314
D. 315
E. 316

Suppose 1st no is x f/b x+3, x+6, x+9, x+12, x+15
Now x+15 = 6th term =32
ie x =17

Now see a pattern here
X+3 is 2nd term nd x+15 is 6th term nd its 3’s table
ie 3*5=15 leads to 6th term ie one more than what 3 being multipied to

This implies 100th term will be x+ 3*99
ie x+ 297= answer
Ie 17+ 297 =314
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