B. 1116 in2
C. 1080 in2
D. 1188 in2
y=-6x+4
A. (2, 8) and (1, -2)
B. (-2, 8) and (1, -2)
C. (-2, 16) and (1, -2)
D. No solutions
2x + y = 8
y = -x+ 5
O A. (4,1)
O B. (3, 2)
O C. (5,0)
O D. (2,3)
B clearly because u would substitute the x and y with the ordered pairs
Hello there
how are you
the answer you are looking for
is 33/98
thank you very much
hope my answer fulfilled your desires
Best Regards Queen Z
The rectangular room that measures 6 inches by 4 inches on a scale drawing (where 1 inch represents 3 feet) has a real area of 216 square feet. At $5 per square foot, the cost to carpet the room would be $1080.
The subject of the question is a real-life example of using scale measurements in rectangular shapes. In this case, a scale drawing of a rectangular room.
The scale provided is 1 inch to 3 feet, which means that every 1 inch in the drawing corresponds to an actual length of 3 feet. Therefore, a length of 6 inches on the drawing is equivalent to 6 * 3 = 18 feet actual length. Similarly, a width of 4 inches on the drawing is equivalent to 4 * 3 = 12 feet actual width.
Area of a rectangular shape is given by the product of its length and width, so 18 ft * 12 ft = 216 square feet which is the actual area of the room.
Lastly, given that carpeting costs $5 per square foot, the total cost will be the area of the room times the cost per square foot, which is 216 * 5 = $1080.
#SPJ2
Answer:
|
|
|
|
------------
| |
| |
| |
|
Step-by-step explanation:
Sure! I can help you with that. To graph the inequality y ≤ -2 or y > 1, we will need to create two separate graphs and then combine them.
First, let's graph the inequality y ≤ -2. This represents all the values of y that are less than or equal to -2. We can represent this on a number line or a coordinate plane.
To graph y ≤ -2, we draw a horizontal solid line at y = -2 and shade everything below the line. This includes all the points on the line as well. It would look like this:
|
|
|
|
X------------ (y = -2)
|
|
|
|
Next, let's graph the inequality y > 1. This represents all the values of y that are greater than 1.
To graph y > 1, we draw a horizontal dashed line at y = 1 and shade everything above the line. This does not include any points on the line itself. It would look like this:
|
|
|
|
X------------ (y = -2)
------------
|
|
Now, to combine the two graphs, we shade the area that satisfies both inequalities. In this case, that would be everything above the line y = -2 and everything above the line y = 1. The shaded area would be above y = 1 because it satisfies the condition y > 1.
The final graph would look like this:
|
|
|
|
------------
| |
| |
| |
|
This graph represents the solution to the inequality y ≤ -2 or y > 1.