Arithmetic Progression#!#nth Term of A.P

Arithematic Progression|Nth Term of an A.P

Introduction to Arithmetic Progressions and nth term

Introduction || Sequence || Series || Progression || Arithmatic Progression (A.P.) || A.P.terminologies || Consecutive terms OF A.P. || General apperence OF A.P. || Common difference OF A.P. Condition for a sequence to be A.P

In an arithmetic progression, the third term is 15 and the eleventh term is 55. An infinite geometric progression can be formed beginning with the eighth term of this A.P. and followed by the fourth and second term. Find the sum of this geometric progression upto n terms. Also compute S_(prop) if it exists.

If T_(54) is an fifty fourth term of an Arithmetic Progression is 61 and T_(4) is fourth term of an same Arithmetic progression is 64, then T_(10) of that series will be : ( T_(n)=n^("th ") term of an A.P.)

If T_(54) is an fifty fourth term of an Arithmetic Progression is -61 and T_(4) is fourth term of an same Arithmetic progression is 64, then T_(10) of that series will be ( T_(n) = n^("th ") term of an A.P.)

Definition|Arithmetic Progression (A.P)|Exercise Questions|OMR

Arithmatic Progression - What Is Sequence?|What Is Arithmatic Progression?|Examples|Arithmatic Progression|Questions|nth Term Of An AP|OMR

Arithmatic Progression - What Is Sequence?|What Is Arithmatic Progression?|Examples|Arithmatic Progression|Questions|nth Term Of An AP|OMR