GEOMETRIC PROGRESSION

                                                     GEOMETRIC PROGRESSION (GP)

SEQUENCE:  A Sequence is a function whose domain is the set of numbers or a subset of the natural numbers .Here the co-domain is the set of real numbers (complex numbers)
If range is a subset of real numbers then the sequence is called is called real sequence

SERIES: By connecting the terms of a sequence with the mathematical operators ,we get a series.

  PROGRESSIONS:
It is not necessary that the terms of a sequence ,always follow certain pattern ,or they are described by some explicit formula for the nth term.
Those sequences whose terms follow a certain pattern are called progressions .The progressions are of 4 types 
1. ARITHMETIC PROGRESSION
2. GEOMETRIC PROGRESSION
3. HARMONIC PROGRESSION
4.ARITHMETIC -GOEMETRIC PROGRESSION  

           GEOMETRIC PROGRESSION: In Maths ,Geometric Progression(GP) is a type of sequence where each succeeding term is produced  by multipying each preceding term by a fixed number ,which is called common ratio .This progression is also called as Geometric sequence of numbers that follow a pattern .

t1,t2,t3,.....tn are in GP ,if t2/t1=t3/t2 = .....tn/t(n-1)=r

where r is a constant and is called common ratio of the given GP, which cannot be zero.
 QUESTIONS:

Comments