"Denominators" Example Sentences
1. Fractions with different denominators can be difficult to compare.
2. Adding fractions with common denominators is easier.
3. The denominators in this problem need to be changed to solve it.
4. Equivalent fractions have the same denominators.
5. Finding a common denominator makes subtracting fractions possible.
6. The denominators must be the same to add or subtract fractions.
7. Simplify the fractions by reducing the numerators and denominators.
8. Fractions that have denominators of 10, 100, or 1000 are called decimals.
9. Multiplying the denominators gives the least common multiple.
10. The denominators must be the same to compare fractions.
11. Reducing fractions to their lowest terms means simplifying the numerators and denominators.
12. Place the fractions with different denominators over a common denominator to compare.
13. Adding fractions with like denominators is simple.
14. Rationalize the denominator by eliminating square roots in the denominator.
15. The denominators of two fractions are 3 and 6, which means they share a common factor of 3.
16. The denominator of a fraction represents the total number of equal parts in a whole.
17. The lowest common denominator of 3/4 and 2/5 is 20.
18. When multiplying fractions, the numerators are multiplied together, and the denominators are multiplied together.
19. The numerator is the top part of a fraction, and the denominator is the bottom part.
20. To add or subtract fractions, the denominators must have a common denominator.
21. The denominator of 7/8 is 8.
22. To change a fraction to a decimal, divide the numerator by the denominator.
23. The numerator and denominator are equal in a fraction that represents a whole number.
24. A fraction is improper when the numerator is greater than the denominator.
25. Dividing fractions is the same as multiplying by the reciprocal of the denominator.
26. An equivalent fraction is a fraction that has the same value but a different numerator and denominator.
27. Cross-multiplication is used to compare fractions with different denominators.
28. Proper fractions have numerators that are less than the denominators.
29. The denominator of a decimal is always a power of ten.
30. The reciprocal of a fraction is found by switching the numerator and denominator.
Common Phases
1. Finding common
denominators
2. Adding fractions with different
denominators
3. Simplifying fractions by eliminating common
denominators
4. Converting fractions to equivalent
denominators
5. Subtracting fractions with different
denominators
6. Multiplying fractions with different
denominators
7. Dividing fractions with different
denominators
8. Identifying the least common denominator (LCD)
9. Using LCD to add and subtract fractions
10. Cross-multiplying to find common
denominators