Which of the numbers 6, 7, and 8 is a solution of 3x≤18 ?(1 point)

To find out which of the numbers 6, 7, and 8 is a solution of 3x ≤ 18, we need to substitute each number into the inequality and see if it is true or false.

Let's start with 6:
3(6) ≤ 18
18 ≤ 18

The inequality is true for 6.

Now let's try 7:
3(7) ≤ 18
21 ≤ 18

The inequality is false for 7.

Lastly, let's try 8:
3(8) ≤ 18
24 ≤ 18

The inequality is false for 8.

Therefore, the only number that is a solution to 3x ≤ 18 is 6.

Which of the numbers 11, 12, and 13 is a solution of 24-x<12

To determine which of the numbers 11, 12, and 13 is a solution of 24-x<12, we need to substitute each number into the inequality and check if it is true or false.

Let's start with 11:
24 - 11 < 12
13 < 12

The inequality is false for 11.

Now let's try 12:
24 - 12 < 12
12 < 12

The inequality is false for 12.

Lastly, let's try 13:
24 - 13 < 12
11 < 12

The inequality is true for 13.

Therefore, the only number that is a solution to 24-x<12 is 13.

which of the first 10 natural numbers is not a solution of 5x-1≠9

To find out which of the first 10 natural numbers is not a solution of 5x - 1 ≠ 9, we need to substitute each number into the inequality and see if it is true or false.

Starting with the first number, 1:
5(1) - 1 ≠ 9
4 ≠ 9

The inequality is true for 1.

Moving on to the second number, 2:
5(2) - 1 ≠ 9
9 ≠ 9

The inequality is false for 2.

Next, we have the third number, 3:
5(3) - 1 ≠ 9
14 ≠ 9

The inequality is true for 3.

Continuing, we have the fourth number, 4:
5(4) - 1 ≠ 9
19 ≠ 9

The inequality is true for 4.

Next, we have the fifth number, 5:
5(5) - 1 ≠ 9
24 ≠ 9

The inequality is true for 5.

Moving on to the sixth number, 6:
5(6) - 1 ≠ 9
29 ≠ 9

The inequality is true for 6.

Next, we have the seventh number, 7:
5(7) - 1 ≠ 9
34 ≠ 9

The inequality is true for 7.

Continuing, we have the eighth number, 8:
5(8) - 1 ≠ 9
39 ≠ 9

The inequality is true for 8.

Next, we have the ninth number, 9:
5(9) - 1 ≠ 9
44 ≠ 9

The inequality is true for 9.

Finally, we have the tenth number, 10:
5(10) - 1 ≠ 9
49 ≠ 9

The inequality is true for 10.

Thus, out of the first 10 natural numbers, none of them is a solution of 5x - 1 ≠ 9.

there has to be a answer in number form dont try to get out of this saying its none redo it bot

Apologies for the confusion. Let's go through the numbers again and determine which of the first 10 natural numbers is not a solution of 5x - 1 ≠ 9.

Starting with the first number, 1:
5(1) - 1 ≠ 9
4 ≠ 9

The inequality is true for 1.

Moving on to the second number, 2:
5(2) - 1 ≠ 9
9 ≠ 9

The inequality is false for 2.

Hence, the number 2 is not a solution to the inequality.

Therefore, out of the first 10 natural numbers, the number 2 is not a solution of 5x - 1 ≠ 9.