Two equivalent ratios for ( \frac{15}{7} ) can be found by multiplying both the numerator and the denominator by the same number. For example, multiplying by 2 gives ( \frac{30}{14} ), and multiplying by 3 gives ( \frac{45}{21} ). Therefore, ( \frac{30}{14} ) and ( \frac{45}{21} ) are both equivalent ratios to ( \frac{15}{7} ).
2/3, 4/6
No, the ratios 2 to 3 and 5 to 6 are not equivalent. To determine if two ratios are equivalent, you can cross-multiply: 2 × 6 equals 12, while 3 × 5 equals 15. Since 12 does not equal 15, the ratios are not equivalent.
No
7 to 2 and 21 to 3
22/2 and 165/15 are two examples.
2/3, 4/6
No, the ratios 2 to 3 and 5 to 6 are not equivalent. To determine if two ratios are equivalent, you can cross-multiply: 2 × 6 equals 12, while 3 × 5 equals 15. Since 12 does not equal 15, the ratios are not equivalent.
No
5 to 110 to 2
22/2 and 165/15 are two examples.
7 to 2 and 21 to 3
5 to 6 10 to 12 15 to 18
10 and 4 15 and 6
22/2 and 165/15 are two examples.
1 to 3 2 to 6 3 to 9
They are: 4 to 10, 6 to 15 and 8 to 20
They are: 2 to 5, 6 to 15 and 8 to 20