SOLVED:The repeating decimal is expressed as a geometric series. Find the sum of the geometric series and write the decimal as the ratio of two integers. 0 . 21=0.21 0.0021 0.000021 ⋯
SOLVED:The repeating decimal is expressed as a geometric series. Find the sum of the geometric series and write the decimal as the ratio of two integers. 0 . 21=0.21 0.0021
VIDEO ANSWER: in order to find out what 0.21 repeating is as a fraction. We could start off with the first term in the geometric Siri's as our constant. And th…
numerade.com2020年5月12日
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consider the following repeating decimal 08 a write the repeating decimal as a geometric series b write the sum of the series as the ratio of two integers 84539
consider the following repeating decimal 08 a write the repeating decimal as a geometric series b write the sum of the series as the ratio of two integers 84539
numerade.com
2021年10月17日
SOLVED:Rewrite the decimal using an infinite geometric sequence, and then use the formula for infinite geometric series to rewrite the decimal as a fraction (see example 24.11 ) a) 0.44444 …b) 0.77777 …c) 5.55555 …d) 0.2323232323 …e) 39.393939 …f) 0.248248248 …g) 20.02002 …h) 0.5040504 …
SOLVED:Rewrite the decimal using an infinite geometric sequence, and then use the formula for infinite geometric series to rewrite the decimal as a fraction (see example 24.11 ) a) 0.44444 …b) 0.77777 …c) 5.55555 …d) 0.2323232323 …e) 39.393939 …f) 0.248248248 …g) 20.02002 …h) 0.5040504 …
numerade.com
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