In the provided data, the categorical variables are gender and car.
In the given data set, the categorical variables are characteristics that can be divided into distinct categories or groups, without considering numerical values.
1. **Gender:** Gender is a categorical variable as it consists of distinct categories such as Male and Female, indicating the driver's gender.
2. **Car:** The type of car each driver uses is also a categorical variable. It includes categories like Truck, Van, SUV, and Sports car, representing different types of vehicles.
These variables are categorical because they represent qualitative characteristics without numerical significance. They provide information about the driver's gender and the type of car they use for delivery.
In contrast, numerical variables such as Age, Average Time, and Average Distance are quantitative and represent measurable quantities.
Age is measured in years, and both Average Time and Average Distance are measured in minutes and miles, respectively. Numerical variables can be further classified into discrete (countable) or continuous (measurable on a scale) variables, but they are not considered categorical as they represent quantities rather than categories.
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y + 5 ≤ 4
B.
y + 5 < 4
C.
y + 5 ≥ 4
D.
y + 5 > 4
3x –y = 7
Substitution or Elimination
im using substitution
1. solve for variable for one of the equation
x + 3y = 9
x = 9 - 3y
2. Substitute the variable into one of the equation
3 (9-3y) - y = 7
27 - 9y - y = 7
27 - 10y = 7
-10y = 7 - 27
-10y = -20
y = 2
3. sub y = 2 into any equation to find x
3x - 2 = 7
3x = 7 -2
3x = 5
x = 5/3
X+3(2) = 9
x + 6 = 9
x = 9-6
x= 3
therefore there are two solutions x = 3 and x= 5/3
Answer:
2 2/5 or 12/5
Step-by-step explanation:
First, you change the mixed number in the equation to an improper fraction; 8/5 divided by 2/3. 8/5 divided by 2/3 equals 8/5x3/2, simply multiply the numerators and the denominator, and simply the fraction.
Hope this helps!