Organise the following values into two groups of values less than 10% and values greater than 10%:
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Organise the following values into two groups of values less than 10% and values greater than 10%:
To solve this problem, we'll convert each value to a decimal and compare it with (which represents ):
Convert to a decimal: . Compare with ; .
is already a decimal. Compare directly: .
is already a decimal. Compare directly: .
Convert to a decimal: . Compare with ; .
Convert to a decimal: . Compare with ; .
Thus, the values can be grouped as follows:
Values less than : .
Values greater than : .
The solution involves accurate conversion and comparison:
Therefore, the correct grouping is:
Approximately what is \( \frac{11}{50} \) written as a percentage?
Converting to decimals gives you a common format for easy comparison! It's much easier to compare 0.19 vs 0.10 than to compare 19% vs .
Divide the numerator by the denominator: . You can round to 4 decimal places for comparison purposes.
Yes! Remember that 0.9 = 90%, which is much bigger than 10%. Don't let the decimal fool you - 0.9 is nine-tenths, not nine-hundredths!
Think: 10% = 10/100 = 0.10. The decimal 0.10 is your comparison benchmark - anything smaller goes in the "less than" group.
Because percent means "per hundred"! So 19% literally means . They're just different ways to write the same number: 0.19.
Convert everything to percentages instead! and 0.09 = 9%, both less than 10%. Meanwhile, 0.9 = 90%, clearly greater than 10%.
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