please tell me fast it's urgent
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Clearly, the odd natural numbers from 1 to 150 are 1,3,5,...,149.
This is an AP with first term a=1, common difference d=2 and last term an=149.
Let there be n terms in this AP.
Then,
an=149
⇒an=a+(n−1)d
149=1+(n−1)×2
149=1+2n−2
2n=150
∴n=75
∴ required sum =Sn=2n[an+1]=275[1+149]=5625
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