Question

in an ap , if a4 = 4n - 1 then S2 =



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Answer 1

Step-by-step explanation:

hlo mate here's your answer

Then

Thenth

Thenthterm of an A.P, whose first terms is aand common difference isd

Thenthterm of an A.P, whose first terms is aand common difference isd, is T

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)d

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as T

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+nd

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the given

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givenn

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennth

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we get

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we getT

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we getTn

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we getTn=

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we getTn=(a−

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we getTn=(a−d)+

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we getTn=(a−d)+nd=

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we getTn=(a−d)+nd=4n+

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we getTn=(a−d)+nd=4n+1

Thenthterm of an A.P, whose first terms is aand common difference isd, is Tn=a+(n−1)dWhich can also be written as Tn=(a−d)+ndOn comparing this with the givennthterm, we getTn=(a−d)+nd=4n+1From this, we get

6

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