Organise the following into two groups of parts greater than 20% and parts less than 20%:
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Organise the following into two groups of parts greater than 20% and parts less than 20%:
To solve this problem, we'll proceed with the following steps:
Let's convert each value:
-
- is already in decimal form.
- is already in decimal form.
- in decimal form is .
- .
Now we compare each with 0.20:
Based on these comparisons, we organize them into two groups:
Greater than 20%:
Less than 20%:
Therefore, the values sorted into their respective categories are:
Approximately what is \( \frac{6}{25} \) as a percentage?
Decimals are easiest to compare because you can line up the decimal places! Converting to fractions would require finding common denominators, which is much more work.
Move the decimal point two places left! So 45% becomes 0.45. Think of the % symbol as meaning 'out of 100'.
Always compare to 0.20 (which is 20%). If your decimal is bigger than 0.20, it goes in the 'greater than 20%' group. If smaller, it goes in the 'less than 20%' group.
Yes, you can! Just remember: multiply decimals by 100, and for fractions like , divide first (18 ÷ 50 = 0.36), then multiply by 100 to get 36%.
Use a calculator or do the division carefully. For : 18 ÷ 50 = 0.36. You can also simplify first: , then 9 ÷ 25 = 0.36.
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