C. 6 because you find the range by subtracting the lowest number from the highest number in a set of data and 4 is your highest number and -2 is the lowest number and your supposed to do 4 - -2 which equals 6
If you find the coordinate of the graph you can get the domain and range
(-3,0), (-2,-4), (-1,-2), (0,0), (1, -4)
Now that we have that find the domain and range
Domain - x coordinate
Range - y coordinate
Domain: (-3, -2, -1, 0, 1)
Range: (-4, -2, 0)
Since the domain ranges from -3 to 1 you can use the inequality [tex]-3\leq x\leq 1[/tex] to represent the domain and [tex]-4\leq y\leq 0[/tex] for the range
C. 6 because you find the range by subtracting the lowest number from the highest number in a set of data and 4 is your highest number and -2 is the lowest number and your supposed to do 4 - -2 which equals 6
Domain: [tex]-3\leq x\leq 1[/tex]
Range: [tex]-4\leq y\leq 0[/tex]
Step-by-step explanation:
If you find the coordinate of the graph you can get the domain and range
(-3,0), (-2,-4), (-1,-2), (0,0), (1, -4)
Now that we have that find the domain and range
Domain - x coordinate
Range - y coordinate
Domain: (-3, -2, -1, 0, 1)
Range: (-4, -2, 0)
Since the domain ranges from -3 to 1 you can use the inequality [tex]-3\leq x\leq 1[/tex] to represent the domain and [tex]-4\leq y\leq 0[/tex] for the range
6 because 4-(-2) is the same as 4+2, and you find range by subtracting the smallest number (-2) from the largest number (4)
C. 6 would be the answer
Have a nice day <3
Domain {-4,-2,0,2,4}
Range {-1,1,3,0}
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➷ The range is the highest value minus the smallest value
Therefore, you just need to subtract the two values to find the values:
-2 - 4 = -6
The difference is just 6, so your answer is C. 6
✽
➶ Hope This Helps You!
➶ Good Luck (:
➶ Have A Great Day ^-^
↬ ʜᴀɴɴᴀʜ ♡
The domain is equal all real numbers
[tex]D=\mathbb{R}[/tex]
The degrees of the polynomial is odd (3x^7, 7 is odd), therefore the range is equal all real numbers
[tex]R=\mathbb{R}[/tex]
it would be the distance so 6 🙂
Step-by-step explanation:
Domain {-4,-2,0,2,4}
Range {-1,1,3,0}