Which values from the set satisfy the inequality?
{ 0, 3, 5, 6, 9 }
3x - 4 ¡Ü 15
Help ? Anyone?
I meant
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well, geez, did you try a few values?
3*0 - 4 <= 15 ?
3*6 - 4 <= 15 ?
and so on.
or, algebraically,
3x-4 <= 15
3x <= 19
x <= 19/3
so, how many of those values fit the bill?
Uh honestly I don't know !
you cannot compare those integers with 6 1/3 ?
You are in deep doodoo.
At the very least, grab a calculator and subtract each from 6.333333
If the result is positive they are less; if negative, they are greater.
idek
To determine which values from the set { 0, 3, 5, 6, 9 } satisfy the inequality 3x - 4 ≤ 15, we need to substitute each value into the inequality and check if the resulting expression is true or false.
Let's start with the first value, x = 0:
3(0) - 4 ≤ 15
-4 ≤ 15
Since -4 is indeed less than or equal to 15, x = 0 satisfies the inequality.
Moving on to the next value, x = 3:
3(3) - 4 ≤ 15
5 ≤ 15
Again, 5 is less than or equal to 15, so x = 3 satisfies the inequality.
Next, x = 5:
3(5) - 4 ≤ 15
11 ≤ 15
Similarly, 11 is less than or equal to 15, so x = 5 satisfies the inequality.
For x = 6:
3(6) - 4 ≤ 15
14 ≤ 15
Once again, 14 is less than or equal to 15, so x = 6 satisfies the inequality.
Lastly, x = 9:
3(9) - 4 ≤ 15
23 ≤ 15
In this case, 23 is not less than or equal to 15, so x = 9 does not satisfy the inequality.
In summary, the values from the set { 0, 3, 5, 6, 9 } that satisfy the inequality 3x - 4 ≤ 15 are: 0, 3, 5, and 6.