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# (Solved): Q20: The government, through a subsidy program, distributes \$ 17,000,000. If each person or ...

Q20: The​ government, through a subsidy​ program, distributes ​\$ 17,000,000. If each person or agency spends 55​% of what is​ received, and 55​% of this is​ spent, and so​ on, how much total increase in spending results from this goverment​ action? (Let a1 = 9,350,000​.) Question content area bottom Part 1 The total increase in spending will be approximately ​\$ enter your response here

Q3: Find the sum of the terms in the arithmetic sequence​ below, -1,1,3,5….,41

Sn=

Q4. Find any of the values

a1​, ​d,an​, ​n, or Sn that are missing from the arithmetic sequence.

The value of a22 is ​(Simplify your answer. Type an integer or a​ fraction.)

Q5. Find the sum of the first

30 terms of the sequence

4​,10​,16​,22​,....

S30=

Q6.Find the nth term for the geometric sequence with the given values.

2/5, 2,10…., n=6

Q7.Find the nth term for the geometric sequence with the given values.

a3=63​,

r=13​,

n=11

The 11th term of the sequence is:

Q8. Find any of the values

a1​,​r,an​,n, or Sn that are missing from the geometric sequence.

r=43​, n=4​, S4= 525

The value of a1 is enter your response here.

Q9. Find a1and Sn for a geometric sequence with the values given below.

r=−12​, an=−5/64​,n=7

Q10. Find a1 and r for a geometric sequence with the values given below.

an=189​, n=4​, Sn=280

​(Type an integer or a simplified​ fraction.)

Q11. Find the sum of the first n terms of the indicated geometric sequence with the given values.

1/9+⅓+1+…+27

The sum is enter your response here.

Q12. Determine the sum of the first six terms of the geometric sequence where a=2 and r=4.

The sum is:

Q13. Let a1, a2, a3,..., an,… be a geometric sequence. Find S10 and S∞, a1=200​, r=0.5

S10= ​(Type an integer or decimal rounded to two decimal places as​ needed.)

Q14. Let a1, a2, a3,..., an,... be an arithmetic sequence. Find a22 and S32. a1=15​,d=6

Q17. Find the sum of the geometric series.

11+ 11/4+11/16+11/64+…

The sum of the geometric series is enter your response here.

(Type an integer or a simplified​ fraction.)

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