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Thank u Hema 4 the update S= a( r to the power n minus 1 ) times ……….1
R minus 1
where a= first term of the geometric progression[G.P]- 3,9,27,81,243,729,…… and so on upto 50 terms. [note here only 6 terms r shown].
a = first term which is 3
r = common ratio which is 3 in the above sequence.
n = number of terms in the sequence which is equal to 50.
Now putting n=50,a=3,r=3 in eq 1 we get
S= 3( 3 to the power 50 minus 1)…………2
3 minus 1
Solving eq 2 we get S = 1076846981537778883155372
Therefore thanks 1076846981537778883155372 times.
Now hema please don't add something [that is x] to this 25 digit number and say welcome 1076846981537778883155372 + x times…..lol.🤣🤣🤣🤣🤣🤣
although this is for hema......thanks a lottttttttttttt kavya🤗.....for considering my request..😳
Thank u Hema 4 the update S= a( r to the power n minus 1 ) times '''.1
R minus 1
where a= first term of the geometric progression[G.P]- 3,9,27,81,243,729,'' and so on upto 50 terms. [note here only 6 terms r shown].
a = first term which is 3
r = common ratio which is 3 in the above sequence.
n = number of terms in the sequence which is equal to 50.
Now putting n=50,a=3,r=3 in eq 1 we get
S= 3( 3 to the power 50 minus 1)''''2
3 minus 1
Solving eq 2 we get S = 1076846981537778883155372
Therefore thanks 1076846981537778883155372 times.
Now hema please don't add something [that is x] to this 25 digit number and say welcome 1076846981537778883155372 + x times'..lol.🤣🤣🤣🤣🤣🤣
Thank u Hema 4 the update S= a( r to the power n minus 1 ) times ???.1
R minus 1
where a= first term of the geometric progression[G.P]- 3,9,27,81,243,729,?? and so on upto 50 terms. [note here only 6 terms r shown].
a = first term which is 3
r = common ratio which is 3 in the above sequence.
n = number of terms in the sequence which is equal to 50.
Now putting n=50,a=3,r=3 in eq 1 we get
S= 3( 3 to the power 50 minus 1)????2
3 minus 1
Solving eq 2 we get S = 1076846981537778883155372
Therefore thanks 1076846981537778883155372 times.
Now hema please don't add something [that is x] to this 25 digit number and say welcome 1076846981537778883155372 + x times?..lol.🤣🤣🤣🤣🤣🤣