Yes
y - x - 3 is an expression, not an equation nor an inequality. It cannot, therefore, have a solution.
x=2, 3, 4...
If you mean: 4(2x-2) = 4-4(x-3) then the value of x works out as 2
no.. x equals 11
The equation 4x + 5 = 2 has the solution 4x = -3 and x = - 3/4 (minus 3/4).
No, it is not a solution.
-8
To determine a solution to an inequality, you need to specify the inequality itself. Solutions vary depending on the inequality's form, such as linear (e.g., (x > 3)) or quadratic (e.g., (x^2 < 4)). Once the inequality is provided, you can identify specific numbers that satisfy it. Please provide the inequality for a precise solution.
Yes, It is a solution (a+)
No, -4 is not a solution to the inequality x ≥ 4. In order for -4 to be a solution, it must make the inequality true when substituted for x. Since -4 is less than 4, it does not satisfy the condition of being greater than or equal to 4. Therefore, -4 is not a solution to the inequality x ≥ 4.
It seems like there may be a typo in your question regarding the inequality, as "y x 4 3" is unclear. If you meant an inequality such as ( y < 4x + 3 ), any point that satisfies this condition would be part of the solution. For example, the point (1, 6) would satisfy ( 6 < 4(1) + 3 ), so it is part of the solution set. Please clarify the inequality for a more specific answer.
There can be no answer because there is no inequality in the question.
Solve the inequality and enter your solution as an inequality comparing the variable to the solution. -33+x<-33
The inequality appears to be incomplete; it seems like there may be a missing operator or context (e.g., "x < 4," "x > 4," etc.). However, if we interpret it as "x < 4," then -4 is indeed a solution, as -4 is less than 4. If you can clarify the complete inequality, I can provide a more specific answer.
if x2 ≠ 16, then: {x | x ∈ ℜ, x ∉ (4, -4)}
y - x - 3 is an expression, not an equation nor an inequality. It cannot, therefore, have a solution.
The solution of an inequality is a set of values that satisfy the inequality condition. For example, in the inequality ( x > 3 ), the solution includes all numbers greater than 3, such as 4, 5, or any number approaching infinity. Solutions can be expressed as intervals, such as ( (3, \infty) ), or as a number line representation. These solutions help identify the range of values that make the inequality true.