Liquid Measurement v
Gallons Ounces
5 640
4 512
3 384
2 256
How many ounces are in 1 gallon?
(1 point)
17 answers
To find out how many ounces are in 1 gallon, we can look at the relationship in the table provided.
From the table, we see that:
To find the number of ounces in 1 gallon, we can divide the total ounces by the number of gallons:
\[ \text{Ounces per gallon} = \frac{640 \text{ ounces}}{5 \text{ gallons}} = 128 \text{ ounces} \]
Therefore, there are 128 ounces in 1 gallon.
To find out how many feet are in 1 mile, we can use the data from the table.
From the table, we see that:
To find the number of feet in 1 mile, we can divide the total feet by the number of miles:
\[ \text{Feet per mile} = \frac{26,400 \text{ feet}}{5 \text{ miles}} = 5,280 \text{ feet} \]
Therefore, there are 5,280 feet in 1 mile.
In the equation \( y = 0.19x \), \( y \) represents the total cost, and \( x \) represents the number of pencils.
To find the cost for one pencil, we can substitute \( x = 1 \) into the equation:
\[ y = 0.19(1) = 0.19 \]
Therefore, the cost for one pencil is $0.19.
The equation provided is \( 4y = 104x \). To find out how many points Pedro averaged per game, we can first solve for \( y \).
Dividing both sides of the equation by 4 gives:
\[ y = \frac{104x}{4} \] \[ y = 26x \]
This means that for every game \( x \), Pedro scores an average of 26 points.
Therefore, Pedro averaged 26 points per game.
To determine the cost of 1 pencil, we can look at the data provided in the table.
We can take any of the quantities and their corresponding costs. For example, let's look at the entry for 12 pencils:
To find the cost for 1 pencil, we can divide the total cost by the number of pencils:
\[ \text{Cost per pencil} = \frac{3.00}{12} = 0.25 \]
Therefore, the cost for 1 pencil is $0.25.
To find out how many centimeters are in 1 inch, we can use the data given in the table.
From the table, we can use one of the entries. For example, let's look at the entry for \( 5 \) inches:
To find the number of centimeters in 1 inch, we divide the total centimeters by the number of inches:
\[ \text{Centimeters per inch} = \frac{12.7 \text{ cm}}{5 \text{ inches}} = 2.54 \text{ cm} \]
Therefore, there are 2.54 centimeters in 1 inch.
In the equation \( 5y = 6.25x \), \( y \) represents the cost of the chips, and \( x \) represents the number of bags.
To find the cost for 1 bag of chips, we can first isolate \( y \) by dividing both sides of the equation by 5:
\[ y = \frac{6.25}{5}x \]
Now, substituting \( x = 1 \) to find the cost of 1 bag:
\[ y = \frac{6.25}{5}(1) = 1.25 \]
Thus, the unit rate (cost for 1 bag of chips) is $1.25.
In the equation \( 4y = 26.2x \), \( y \) represents the number of miles John runs per hour, and \( x \) represents the time in hours.
To find how many miles he runs per hour, we can isolate \( y \) by dividing both sides of the equation by 4:
\[ y = \frac{26.2}{4}x \]
Now, substituting \( x = 1 \) to find the mileage per hour:
\[ y = \frac{26.2}{4}(1) = 6.55 \]
Therefore, John runs 6.55 miles per hour.
In the equation \( 6y = 15.24x \), \( y \) represents the number of centimeters, and \( x \) represents the number of inches.
To find the number of centimeters in 1 inch, we can isolate \( y \) by dividing both sides of the equation by 6:
\[ y = \frac{15.24}{6}x \]
Now, substituting \( x = 1 \) to find the number of centimeters in 1 inch:
\[ y = \frac{15.24}{6}(1) = 2.54 \]
Therefore, there are 2.54 centimeters in 1 inch.
1 answer
1 answer
1 answer
1 answer