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## Answers

Sum of n terms can be given as follows: sum of n terms..................

10 arithmetic progression exercise solution..........

Thus, sum of the 100 term of given AP (Sn)= 5505..

The Brainliest Answer!

a = 0.6

d = 1.7 - 0.6 = 1.1

n = 100

Sn = n/2[ 2a + (n-1)d]

= 100/2 [ 2(0.6) + (100 - 1)×(1.1)]

= 50[ 1.2 + (99 × 1.1)]

= 50[ 1.2 + 108.9]

=50[110.1]

= 5505