the distance traveled when the elapsed time is 3.25 is 178.75
Answer:
The problem,
Two friends decided to split the money spent on the lunch. If the lunch costs $2,700, how much money does each have to contribute?
involves division to give the solution $1,350.
Step-by-step explanation:
We are required to write a problem which involves division equation and the solution should be 1,350.
Let us consider the problem.
Two friends decided to split the money spent on the lunch. If the lunch costs $2,700, how much money does each have to contribute?
So, the solution is given by,
Total amount of the lunch = $2,700
Since the money is divided among both the friends.
So, the money each person have to contribute = = $1,350.
Thus, each person have to contribute $1,350.
Answer:
Step-by-step explanation:
Answer:
3x-4y-6x+28y
-3x-6x-4y+28y
-9x+24y
Step-by-step explanation:
B: 10 minutes
C: 15 minutes
D: 30 minutes
Answer:
The perimeter of the polygon = 18 units
The area of the polygon will be square units
Step-by-step explanation:
Computing the Perimeter of the Polygon:
Considering the polygon with vertices
As the polygon is drawn in coordinate plane as shown in figure a.
From the attached figure a, we can observe that
So, the perimeter of the polygon can be calculated by taking the sum of the lengths of all sides i.e.
The perimeter of the polygon =
= 3 + 6 + 6 + 3
= 18 units
Computing the Area of the Polygon:
Area can be calculated by multiplying the length and width of the polygon.
So, the area will be:
Therefore, the area of the polygon will be square units
Keywords: area, perimeter, polygon
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Every function associates input values with output values. The domain of a function is the set of all the inputs the function accepts.
You will basically always find your function graphed with the inputs on the horizontal axis and the outputs on the vertical axis. This means that every point on the graph has coordinates , and the domain is the set of all the x values.
The points on your red line have all coordinates , where d starts from 0 and ranges up to 12. So, the domain of the function is