0.003, 0.03, 0.29, 0.3, 0.301
0.003, 0.03, 0.29, 0.3, 0.301
14
976,543.20
1.59 recurring.
There is no need to round 1097 to any decimal places as there are no digits following a decimal point.
From least to greatest 0.26, 2.366, 21.9, and 23.65
0.003, 0.03, 0.29, 0.3, 0.301
0.14, 0.4, 0.415, 0.44
3.109, 3.218, 3.28, 3.5
You can turn all of them into decimals. If it is an infinite decimal, you can get a common denominator.
0.01 0.1 1.0 1.01
0.4, 0.85, 1.58, 1.7, 2.3
To arrange the numbers 0.0943, 0.9403, and 0.9043 from least to greatest, we compare their decimal values. The order is 0.0943, 0.9043, and then 0.9403. Therefore, the least to greatest sequence is 0.0943, 0.9043, 0.9403.
Oh, dude, let's put on our decimal detective hats for this thrilling adventure. So, from least to greatest, we have 0.6, 0.60006, 0.6006, 0.606, and 0.66. Ta-da! Mystery solved, like, no big deal.
To order and compare rational and irrational numbers from least to greatest, first, convert any rational numbers into decimal form, if necessary. Then, identify the decimal approximations of the irrational numbers, such as (\sqrt{2} \approx 1.414) or (\pi \approx 3.14). Finally, arrange all the numbers in a single list, comparing their decimal values to determine their order from least to greatest.
0.1, 0.2, 0.6, 0.05, 0.12, 0.78, 0.048
10.01 - 10.011 - 11.01 - 11.10