Organise the following into two groups of parts greater than and parts less than
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Organise the following into two groups of parts greater than and parts less than
To solve this problem, we'll follow these steps:
Step 1: Convert all parts to decimals.
Step 2: Compare each decimal to (the decimal form of ).
Step 3: Organize the values based on whether they are greater or lesser than .
Now, let's work through each step:
Step 1: Convert each value to a decimal.
Step 2: Compare each decimal to .
Step 3: Group the values:
Parts less than :
Parts greater than :
Therefore, the correct arrangement is:
Approximately what is \( \frac{6}{25} \) as a percentage?
Decimals make comparison much easier! While you could convert everything to fractions with common denominators, decimals let you see immediately which numbers are bigger: 0.24 > 0.2 is clearer than 24/100 > 20/100.
Simply divide by 100 or move the decimal point two places left! So 24% becomes 0.24, and 50% becomes 0.5. Easy!
Just divide: . Or remember that 1/5 = 20%, which is 0.20 as a decimal.
Yes! If any value equals exactly (or 0.2), it belongs in neither group. But in this problem, all values are clearly greater or less than 0.2.
Don't just look at the numerators! while . The denominator matters - dividing by 100 makes a much smaller result than dividing by 5.
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