The answer will depend on what the ratios are. But since you have not bothered to provide that information, I cannot provide a sensible answer.
5.6 , 6.5
As "milk" appears in both ratios you need to create equivalent ratios with the same value of "milk" in each; then you can combine the two ratios in to one ratio for all three and use that ratio to solve the problem.Equivalent ratios are like equivalent factions: whatever you multiply/divide one side of the ratio by, you must multiply/divide the other side by the same amount and you will have an equivalent ratio - this is how ratios are simplified.The first ratio plain : milk = 2 : 3The second ratio milk : white = 7 : 2To avoid fractions, use the lcm of the value of the "milk" in both ratios: ie the lcm(3, 7) = 21 as the value of "milk" in the equivalent ratios - divide the lcm by the current value to find what number you need to multiply the ratio by:The first ratio can be multiplied by 21 ÷ 3 = 7 to give:plain : milk = 2 : 3 = 2×7 : 3×7 = 14 : 21The second ratio can be multiplied by 21 ÷ 7 = 3 to give:milk : white = 7 : 2 = 7×3 : 2×3 = 21 : 6The two ratios can now be combined in a single ratio with three terms as the "milk" is 21 in each case, forming:plain : milk : white = 14 : 21 : 6From this we can find how many of each type of chocolate there are, and in particular how many plain ones there are:There are 14 + 21 + 6 = 41 parts→ each part is worth 123 chocs ÷ 41 parts = 3 chocs per part→ There are 14 parts × 3 chocs per part plain = 42 plain chocolates-------------------------------------------------------------------To check we can also work out the quantity of the other two types of chocolates:& There are 21 parts × 3 chocs per part milk = 63 milk& There are 6 parts × 3 chocs per part white = 18 whiteThis gives a total box of 42 plain + 63 milk + 18 white = 123 chocolatesAnd recalculate the ratios, simplifying them:Ratio of plain : milk = 42 : 63 = 2×21 : 3×32 = 2 : 3Ratio of milk : white = 63 : 18 = 7×9 : 2×9 = 7 : 2
Two fractions are equivalent if they can be reduced to the same number. For example, 2/3 and 4/6 are equivalent because 4/6 will reduce to 2/3.
We're guessing that what you really want to know is the value of 'p'that makes the statement true. Here's how to find it:3p + 4 = -14Subtract 4 from each side:3p = -18Divide each side by 3:p = -6
To determine how many fives are equal in value to 15 twos, you need to compare the ratios of fives to twos. Since each five is worth 5 units and each two is worth 2 units, you can set up the equation 5x = 15(2), where x represents the number of fives. By solving for x, you find that x = 6. Therefore, 6 fives are equal in value to 15 twos.
No but the equal ratios are called Equivalent Ratios.
Equivalent
45:24
Each side is equal to 1/2.
5.6 , 6.5
To determine which set of ratios are equivalent, we can simplify each pair of numbers. The ratio of 36 to 918 simplifies to 1:25.5, while 47 to 48 simplifies to approximately 0.979. The ratio of 12 to 34 is approximately 0.353, and 216 to 116 simplifies to approximately 1.862. None of the ratios are equivalent to each other.
To use equivalent ratios to complete a table, first identify the ratio you want to work with. Then, multiply or divide both terms of the ratio by the same number to find equivalent values. For example, if the ratio is 2:3, you can find equivalent ratios like 4:6 (by multiplying both terms by 2) or 6:9 (by multiplying by 3). Fill in the table with these calculated ratios to maintain consistency throughout.
To use ratio tables for comparing ratios, first, create a table that lists the values of each ratio in corresponding rows. For example, if you're comparing the ratios of apples to oranges and bananas to grapes, list the quantities of each in separate columns. By filling in the table with equivalent values (e.g., scaling each ratio to a common denominator), you can easily see which ratio is greater or if they are equivalent. This visual representation helps clarify the relationships between the ratios at a glance.
3:1, 6:2, 9:3
No; each ratio has to be the same for a direct variation.
similarity ratios are ratios in which both the ratios are equal to each other
Yes the ratios are sometimes equal to each other.