Given ag = –15552, a1 = -2, and the sequence is geometric, complete the following to find the first 5 terms in the sequence: · First Term: az = | Select ] The general formula for the nth term: a, = a1 • p™–1 • Write the fomula, (find the exponent of r): | Select ) -15552 = (-2) ppower ,power = • Solve for r: r = Vū, e = | Select J v, v= I Select ) • Write the value of r: r= [ Select · Using the first term and r, list the first 5 terms: I Select] | Select | | Select I | Select ) | Select I

Intermediate Algebra
19th Edition
ISBN:9780998625720
Author:Lynn Marecek
Publisher:Lynn Marecek
Chapter12: Sequences, Series And Binomial Theorem
Section: Chapter Questions
Problem 328PT: Find the first term and common difference of an arithmetic sequence whose ninth term is -1 and the...
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Answer this for me mate. Much appreciated. :)

Given as = -15552 , a1
in the sequence:
-2, and the sequence is geometric, complete the following to find the first 5 terms
· First Term: a1 =
| Select ]
The general formula for the nth term: an = a1 • p7–1
Write the fomula, (find the exponent of r):
= -15552 = (-2) · ppower
, power =
| Select ]
Solve for r: r = yv,
e = [ Select I
v,v= I Select ]
• Write the value of r: r= I Select I
· Using the first term and r, list the first 5 terms: Select ]
| Select ]
[ Select I
[ Select J
| Select ]
Transcribed Image Text:Given as = -15552 , a1 in the sequence: -2, and the sequence is geometric, complete the following to find the first 5 terms · First Term: a1 = | Select ] The general formula for the nth term: an = a1 • p7–1 Write the fomula, (find the exponent of r): = -15552 = (-2) · ppower , power = | Select ] Solve for r: r = yv, e = [ Select I v,v= I Select ] • Write the value of r: r= I Select I · Using the first term and r, list the first 5 terms: Select ] | Select ] [ Select I [ Select J | Select ]
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