Answer:
|X - 4| < 3 is equivalent to 1 < X < 7.
Step-by-step explanation:
Given
|X - 4| < 3
Required
Solution of the inequality
The options are not properly presented. However, I'll solve the question without considering the options.
To simplify the given inequality, it's worth knowing that the absolute function of any inequality returns the positive form of any value it takes (whether negative or positive).
Since, we've understood that the absolute can take negative of positive, the above inequality can take the following form
-3 < X - 4 < 3
Add 4 through
4 - 3 < X - 4 + 4 < 3 + 4
1 < X < 7.
Hence, |X - 4| < 3 is equivalent to 1 < X < 7.
what grade u in ?! i will help u
Since all sides of a cube are congruent, the area of one face of the cube can be found using the area formula of a square. A= length x width
Since all sides are the same, you can fill in your formula as:
6x6
Multiply and you get
6 x 6= 36
Then, make sure you use the proper units for area and your final answer is
36 in^2
1 and 2 are the only factors of 16 that are not a multiple of 4.