Examples of How to Find Unit Rate or Unit Price
Ryan purchased 3 apples for $1.80. What is the unit price, or the cost of one apple?
<span>We want to know the price per apple unit so we set up a ratio with the number of apples in the denominator. The total price goes in the numerator. So the fraction is 1.80/3.Complete the division: 1.80 ÷ 3 = .60. You can conclude that the per apple price unit rate is $0.60/1. Ryan paid a unit price of $0.60 per apple (60 cents per 1 apple = .60/1).</span>
The pottery store can make 176 coffee mugs in an 8 hour day. How many mugs can they make in one hour?
<span>We want to know the number of mugs made per hour unit so we set up a ratio with hours in the denominator. The total number of mugs made per day goes in the numerator. So the fraction is 176/8.Complete the division: 176 ÷ 8 = 22. You can conclude that the per hour mug-making unit rate is 22/1. The pottery store makes 22 mugs per hour (22 mugs per 1 hour = 22/1).</span>
Kylie can run 12 laps in 30 minutes. How many laps does she run per minute?
<span>We want to know the laps per minute unit so we set up a ratio with minutes in the denominator. The total laps goes in the numerator. So the fraction is 12/30.<span>Complete the division: 12 ÷ 30 = 0.4. You can conclude that the per minute lap unit rate is 0.4/1. Kylie can run 0.4 laps per minute (0.4 laps per 1 minute = 0.4/1).</span></span>
Answer:
1.50$
Step-by-step explanation:
4.50/3= 1.50
Hope this helps.
Answer:
Yes, they have the same solution.
Step-by-step explanation:
The steps in solving a two-step equation are to simplify by using
- The inverse of addition or subtraction and then
- The inverse of multiplication or division
Equation 1
(a) Inverse of addition
(b) Inverse of multiplication
Equation 2
8x = 87
(a) Inverse of multiplication
The two equations have the same solution.
For the first equation, I used the inverse of addition and then the inverse of multiplication to get the value of x.
The second equation needed only the inverse of multiplication.
Both solutions were the same.
Answer:
The length is 10 yards and the width is 20 yards of the playground.
Step-by-step explanation:
Given,
Area of the rectangular playground = 200 yards.
Solution,
Let the length of the playground be x.
Then the width of the playground is 2x.
Now, According to the formula of area of rectangle;
On substituting the values, we get;
So the length of the playground is 10 yards.
Since the width is twice of the length.
So width = 
Hence the length is 10 yards and the width is 20 yards of the playground.
