State whether the ordered pair of numbers is a solution of the inequality:

\[3y > 2x + 1\]

Is (4, 3) a solution?

3y > 2x + 1
You have asked us to check out the point where x=4 and y=3 . All we need to do is to plug those numbers in place of 'x' and 'y', and see whether the resulting statement is true:
3y > 2x + 1
3(3) > 2(4) + 1
On the left side, 3(3) is the same as 9. On the right side, 2(4) + 1 is the same as (8 + 1) and that's 9 .
So the statement says: 9 > 9 , and that's not true. 9 is equal to 9, it is not greater than 9 .
So this point is not a solution of the inequality.

Answered by AL2006 | 2024-06-10

2\cdot4+1\\ 9>9"> 3 ⋅ 3 > 2 ⋅ 4 + 1 9 > 9
It's not.

Answered by konrad509 | 2024-06-10

The ordered pair (4, 3) is not a solution to the inequality 2x + 1"> 3 y > 2 x + 1 because substituting the values results in 9"> 9 > 9 , which is not true. Therefore, (4, 3) does not satisfy the inequality.
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Answered by AL2006 | 2024-12-26