Three numbers are in an arithmetic progression with a common difference of 6. If 4 is subtracted from the first number, 1 is subtracted from the second number, and the third number is first decreased by 3 and then multiplied by 3, then the resulting three numbers form a geometric progression. Find the original three numbers. or

Intermediate Algebra
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ISBN:9780998625720
Author:Lynn Marecek
Publisher:Lynn Marecek
Chapter12: Sequences, Series And Binomial Theorem
Section: Chapter Questions
Problem 327PT: Find the twenty-third term of an arithmetic sequence whose seventh term is 11 and common difference...
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Three numbers are in an arithmetic progression with a common difference of 6. If 4 is
subtracted from the first number, 1 is subtracted from the second number, and the
third number is first decreased by 3 and then multiplied by 3, then the resulting three
numbers form a geometric progression. Find the original three numbers.
er:
or
Transcribed Image Text:BAA Launch Meeting-Zoom ROM RSM Student Portal nment/15336129?q3D17 Amazon.com : flat i... Amazon.com : blow... a Amazon.com: KIPO... G Add another account My Class Badges Formatting Help Three numbers are in an arithmetic progression with a common difference of 6. If 4 is subtracted from the first number, 1 is subtracted from the second number, and the third number is first decreased by 3 and then multiplied by 3, then the resulting three numbers form a geometric progression. Find the original three numbers. er: or
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