Oscar is working with a geometric series generated by the equation A (n) = 4(1.2)" . Oscar's friend has challenged him to findthe sum of the 24th through 40th terms of the series. Help Oscar by finding this value. Explain your reasoning and show your workbelow.31 4(1.2)" =En, 4(1.2)"- !%3D4(1.2)" -129375.43 - 1304.95 = 28070.5%3D4023n 24 4(1.2)" 1 -n-1 4(1.2)"-14(1.2)"-11304.95 - 29375.43-28070.5n 21 4(1.2)"-1 (1-1.2")29375.43%3D1-1.2ΟΣ.O 4(1.2)"-1- 4(1.2)"-1 + E04(1.2)" 14(1.2)" 1 + E 1 4(1.2)"-11304.95 + 29375.43 = 30680.38%3D%3D%3D134679.10国Review8.52.

Oscar is working with a geometric series generated by the equation A (n) 4(1.2)" the sum of the 24th through 40th terms of the series. Help Oscar by finding this value. Explain your reasoning and show your work below Oscar's friend has challenged him tó find O4(1.2)" -4(1.2)" E4(1.2)" 1 20375.43 1304.95 - 28070.5 O 4(1.2)" -, 4(1.2)" 2n14(1.2)"- 1304.95 - 29375.43=-28070.5 O 4(1.2)" 4(1-1.2") 1-12 20375.43 4(1.2)"- 4(1.2)" + 04(1.2)"- - 1304.95 + 29375.43 = 30680.38 3 4 5 7. 8 10 BReview

Oscar is working with a geometric series generated by the equation A (n) 4(1.2)" the sum of the 24th through 40th terms of the series. Help Oscar by finding this value. Explain your reasoning and show your work below Oscar's friend has challenged him tó find O4(1.2)" -4(1.2)" E4(1.2)" 1 20375.43 1304.95 - 28070.5 O 4(1.2)" -, 4(1.2)" 2n14(1.2)"- 1304.95 - 29375.43=-28070.5 O 4(1.2)" 4(1-1.2") 1-12 20375.43 4(1.2)"- 4(1.2)" + 04(1.2)"- - 1304.95 + 29375.43 = 30680.38 3 4 5 7. 8 10 BReview

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter9: Sequences, Probability And Counting Theory

Section9.4: Series And Their Notations

Problem 54SE: Write 0.65 as an infinite geometric series using summation notation. Then use the formula for...

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