Copy it just as you typed it, replacing some words with symbols:
Replace "plus" with "+"
Replace "greater than" with ">"
An inequality has no magnitude. A number can be greater than or equal to -5, but not an inequality.
This compound inequality cannot be solved.
It is a linear inequality in one variable, a.
Solve the inequality: 75d ÷ 5 > d + 5 → 15d > d + 5 → 14d > 5 → d > 5/14 So any value of d greater than five fourteenths is a solution Thus any value less than or equal to five fourteenths (5/14) is a solution to the question as asked.
r <= 5.
An inequality has no magnitude. A number can be greater than or equal to -5, but not an inequality.
The inequality that fits this condition is that X is greater than 1.
"x3" is not an inequality. An inequality will have one of the following signs: less-than, less-than-or-equal, greater-than, greater-than-or-equal. for example: 3x - 5 < 15
First of all, that's not an inequality. Inequalities have a a less than, equal to, greater than, greater than or equal to, or less then of equal to. But any way, the solution would be this: 3t + 5(-4) 3t+(-20) There you go, hope you liked it!
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It means that two expressions are not equal, as in a # b (Using "#" for inequality). A statement that includes "less than", "less than or equal", "greater than", or "greater than or equal", can also be considered an inequality, for example, | x | < 5
The equation can be expressed as ( y \geq -2x + 5 ). This represents a linear inequality where the region above the line ( y = -2x + 5 ) is included, as indicated by the "greater than or equal to" symbol. The line itself is solid, meaning points on the line satisfy the inequality as well.
This compound inequality cannot be solved.
It is a linear inequality in one variable, a.
f+5 greater than or equal to 31
Solve the inequality: 75d ÷ 5 > d + 5 → 15d > d + 5 → 14d > 5 → d > 5/14 So any value of d greater than five fourteenths is a solution Thus any value less than or equal to five fourteenths (5/14) is a solution to the question as asked.
The statement "Twice the quantity of a number plus two is greater than the number plus five" can be expressed mathematically as (2x + 2 > x + 5), where (x) is the number. To solve this inequality, we can subtract (x) from both sides, resulting in (x + 2 > 5). Further simplifying gives (x > 3). Thus, the solution indicates that the number must be greater than 3.