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Mathematics
Algebra
Inequalities
determine whether -4 is a solution of the inequality
x is greater than or equal to 4
1 answer
x ≥ 4. You already have the solution.
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Solve the inequality and graph the solution on the line provided.
3, plus, 5, x, is greater than or equal to, 23 3+5x≥ 23
Top answer:
To solve the inequality 3+5x ≥ 23, we need to isolate the variable x. First, subtract 3 from both
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Solve the inequality and graph the solution on the line provided. 3, plus, 5, x, is greater than or equal to, 23 3+5x≥ 23
Top answer:
To solve the inequality, we need to isolate the variable "x". Starting with the inequality: 3 + 5x
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Determine the linear inequality associated with the given solution. (First, find the equation of the line. Then rewrite this
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Without the graph provided, it is not possible to determine the linear inequality associated with
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give me an example for all these
inequality – a statement that one value is less than, greater than, less than or equal to,
Top answer:
Example: Inequality: \(2x + 5 < 11\) Solution of the inequality: \(x = 3\) Solution set: \(x < 3\)
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Solve for xx and graph the solution on the number line below. 7, x, is greater than or equal to, minus, 28 7x≥ −28 Answer
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To solve for xx, we need to isolate the variable. We can start by subtracting -28 from both sides of
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Q: Determine whether -3.5 is a solution of the inequality.
x greater than or equal to 6 A: No
Top answer:
To determine whether -3.5 is a solution to the inequality x ≥ 6, we need to substitute -3.5 into
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Compare the solution of each equation to 0. Determine if the solution is less than 0, equal to 0, or greater than 0.
This
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Solution is Less Than 0 – negative 24 is equal to 6 plus negative 3 x Solution is Equal to 0 –
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Choose the correct solution and graph for the inequality.
(5z-4)/2+6 is less than or equal to -1 or (2z-6)/4-2 is greater than or
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The correct solution is: z is less than or equal to -2 or z is greater than or equal to 9
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What is the solution of the inequality 5j≥15 ?(1 point)
Responses j≥15 j greater than or equal to 15 j≥3 j
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j ≥ 3 j greater than or equal to 3
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Solve the inequality. Using a verbal statement, in simplest terms, describe the solution of the inequality. Be sure to include
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The solution to the inequality -2x + 3 > 3(2x - 1) is x < 2/13. In simpler terms, x is less than
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Choose the compound inequality
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Weston solved an inequality and graphed the solution on the number line. Which of the following inequalities did he solve? (1
Which inequality could have solutions both greater than and less than 37?(1 point)
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Responses 2x≥34−6 2 x greater-than-or-equal-to 34 minus
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Responses x<37 x less than 37 x≠37 x not
Weston solved an inequality and graphed the solution on the number line. Which of the following inequalities did he solve?
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