The Contribution Margin (CM) ratio is a financial metric that measures the proportion of sales revenue that exceeds total variable costs, indicating how much of the revenue contributes to covering fixed costs and generating profit. It is calculated by dividing the contribution margin (sales revenue minus variable costs) by total sales revenue. A higher CM ratio suggests that a greater percentage of sales is available to cover fixed costs, while a lower ratio indicates that variable costs consume a larger portion of sales revenue. This ratio is crucial for decision-making regarding pricing, product mix, and profitability analysis.
To express 25 cm to 2 m as a ratio, first convert 2 m to centimeters: 2 m equals 200 cm. Thus, the ratio of 25 cm to 200 cm is 25:200. Simplifying this ratio by dividing both sides by 25 gives a final ratio of 1:8.
The ratio of 25 cm to 9 dm is not 518. To find the ratio, first convert both measurements to the same unit. Since 9 dm is equal to 90 cm, the ratio becomes 25 cm to 90 cm. Simplifying this gives a ratio of 25:90, which can be reduced to 5:18, not 518.
It is 1.4 cm and 0.6 cm.
To express 306 cm in the ratio of 2:1, first, determine the total parts in the ratio, which is 2 + 1 = 3 parts. Then, divide 306 cm by 3, which equals 102 cm per part. Therefore, in the ratio of 2:1, the two parts would be 204 cm and 102 cm respectively (2 parts and 1 part).
To find the ratio between 200 cm and 8 km, we first convert both measurements to the same unit. Since 8 km is equal to 800,000 cm (1 km = 100,000 cm), the ratio of 200 cm to 800,000 cm is 200:800,000. Simplifying this ratio gives us 1:4,000.
The ratio is 3:2
1 ratio 5 is the fixed ratio of atom in a molecules...
To express 25 cm to 2 m as a ratio, first convert 2 m to centimeters: 2 m equals 200 cm. Thus, the ratio of 25 cm to 200 cm is 25:200. Simplifying this ratio by dividing both sides by 25 gives a final ratio of 1:8.
The ratio of 25 cm to 9 dm is not 518. To find the ratio, first convert both measurements to the same unit. Since 9 dm is equal to 90 cm, the ratio becomes 25 cm to 90 cm. Simplifying this gives a ratio of 25:90, which can be reduced to 5:18, not 518.
It is 1.4 cm and 0.6 cm.
It is: 4 to 3
To find the ratio between 200 cm and 8 km, we first convert both measurements to the same unit. Since 8 km is equal to 800,000 cm (1 km = 100,000 cm), the ratio of 200 cm to 800,000 cm is 200:800,000. Simplifying this ratio gives us 1:4,000.
It is: 2 cm to 9 cm
1 dm = 10 cm, so the ratio is 45:70 or 9:14
To find the ratio of 75 cm to 3 12 cm, first convert 3 12 cm to an improper fraction: 3 12 cm is equal to (3 + \frac{12}{100} = 3.12) cm. Now, the ratio can be expressed as (75 : 3.12). To simplify this, divide both numbers by 3.12, resulting in approximately (24 : 1). Thus, the ratio of 75 cm to 3 12 cm is approximately 24:1.
To simplify the ratio of 80 cm to 2 m, we first convert both measurements to the same unit. Since 1 m is equal to 100 cm, 2 m is equal to 200 cm. The ratio then becomes 80 cm to 200 cm. To simplify this ratio, we divide both numbers by their greatest common factor, which is 40. Therefore, the simplified ratio of 80 cm to 2 m is 2:5.
The ratio of 4 cm to 6 cm can be simplified by dividing both numbers by their greatest common divisor, which is 2. Therefore, the simplified ratio is 2:3.