Subtract 2 from both sides:
4y < 48
Divide both sides by 4:
y < 12
Therefore, the solution to the inequality is y < 12.
Find the solution to the inequality 4y + 2 < 50.
9 answers
What would the solution y<3 look like if you were to represent it graphically?
To represent the inequality y < 3 graphically, you would draw a dashed horizontal line at y = 3 on the y-axis. Then shade the region below the line, indicating all values of y that are less than 3. This shaded region would extend downwards from the dashed line to negative infinity.
In other words, your graph would show all y-values less than 3, but not including 3 itself.
In other words, your graph would show all y-values less than 3, but not including 3 itself.
Is it a open or close circle?
Since the inequality is y < 3 (not y ≤ 3), the circle at y = 3 should be an open circle. This indicates that the value of y cannot equal 3, only values less than 3 are included in the solution set.
Left or right?
In this case, since the inequality is y < 3, the shaded region would be to the left of the y = 3 line. This means that the values of y that satisfy the inequality are to the left of 3 on the number line.
Find the solution to the inequality x/7 + 13 > 20.
Subtract 13 from both sides:
x/7 > 7
Multiply both sides by 7:
x > 49
Therefore, the solution to the inequality is x > 49.
x/7 > 7
Multiply both sides by 7:
x > 49
Therefore, the solution to the inequality is x > 49.