1.25 per can, or 0.8 cans per 1 .
The ratio of 5 to 4 in lowest terms is simply 5:4. This ratio cannot be simplified further because 5 and 4 do not have any common factors other than 1. In mathematical terms, this means the ratio is already in its simplest form.
5/4
The ratio of 15 over 12 is 5:4.
To find the ratio of the numbers 9, 5, 4, and 7, you simply express them as a fraction of their greatest common divisor (GCD). Since the GCD of these numbers is 1, the ratio remains as 9:5:4:7. Thus, the ratio of 9, 5, 4, and 7 is 9:5:4:7.
The ratio of the perimeters of two similar shapes is the same as the ratio of their corresponding side lengths. Since the ratio of the side lengths of the two rectangular tables is 4:5, the ratio of their perimeters will also be 4:5. Therefore, the ratio of the perimeter of the first table to the perimeter of the second table is 4:5.
5 bottles to 4 cans
The number of cans of tuna fish that make up one pound depends on the size of the cans. Typically, a standard can of tuna is 5 ounces. Therefore, it would take approximately 3 cans of tuna to equal 1 pound, as 16 ounces (1 pound) divided by 5 ounces per can equals about 3.2 cans.
Normal size cans are 6oz.
The ratio then will be 18 to 10
A standard can of tuna fish typically contains 5 ounces. If you are referring to 3 years ago, the size of tuna cans has remained fairly consistent over that time period.
The ratio is 4:5:6.
No. If the angles are in the ratio 3:4:5, the sides will be in the ratio sin(3):sin(4):sin(5) - NOT in the ratio 3:4:5.
If the ratio is 4 out of 5, the fraction is 4 divided by 5, which is 0.8.
The ratio is 4:5
The ratio of 5 to 4 in lowest terms is simply 5:4. This ratio cannot be simplified further because 5 and 4 do not have any common factors other than 1. In mathematical terms, this means the ratio is already in its simplest form.
5/4
The ratio of 32 to 40 can be simplified by dividing both numbers by their greatest common factor, which is 8. This gives us 4 to 5. Therefore, the ratio of 32 to 40 is 4:5.