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1. The total number of people who have seen a band play as of the 1st of each month follows a geometric sequence. In March, a total of 6,100 people have seen the band perform. In July of that same yea
1. The total number of people who have seen a band play as of the 1st of each month follows a geometric sequence. In March, a total of 6,100 people have seen the band perform. In July of that same year, a total of 7,150 people have seen the band perform. Assuming this pattern continues, how many people will have seen the band perform as of April 1 of the following year? Round your answer to the nearest person.
2. The first three terms in an infinite geometric series are −42, 31.5, and −23.625.
a) Find g16. Round to the nearest .0001 .
b) Find the sum of this infinite geometric series.
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** Take 1st March ********** ** ***** **** ** GP=>a=6100 …(i)July ********** will ** fifth ****************** *********** *** *** (ii) ** ************************************************************** * ** ********* ***** **** ** ** **** ** ********** population * ar^13=6100*(7150/6100)^(13/4)=10222 ……………………………………2)First ***** terms are −42 *** *** ********************************** g(16)=ar^15=-42*(-075)^15= ******* ******** ************************ ***