x -2 is an expression, not an inequality.
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The question contains an expression, not an equation or inequality. There is nothing to solve in an expression.
Since it is an inequality, there is no way to solve for x. It equals all real numbers.
"x equals 0" is an equality, not an inequality. The question is, therefore, not consistent.
To solve the inequality ( x^2 < 9 ), we first rewrite it as ( x^2 - 9 < 0 ), which factors to ( (x - 3)(x + 3) < 0 ). The critical points are ( x = -3 ) and ( x = 3 ). Analyzing the intervals, we find that the solution to the inequality is ( -3 < x < 3 ). Therefore, the values of ( x ) that satisfy the inequality are those in the open interval ( (-3, 3) ).
To write and solve an absolute value inequality, start by expressing the inequality in the form |x| < a or |x| > a, where a is a positive number. For |x| < a, split it into two inequalities: -a < x < a. For |x| > a, split it into two separate inequalities: x < -a or x > a. Finally, solve each inequality to find the solution set and represent it using interval notation or a number line.
The above is not an inequality as stated.
8
x>-9
The question contains an expression, not an equation or inequality. There is nothing to solve in an expression.
Since it is an inequality, there is no way to solve for x. It equals all real numbers.
"x equals 0" is an equality, not an inequality. The question is, therefore, not consistent.
x>5
Through signs of inequality Solve each inequality Graph the solution? 2(m-3)+7<21 4(n-2)-6>18 9(x+2)>9(-3)
8x = 16 is NOT an 'Inequality#'. However, 8x > 16 is an inequality as is 8x > 16 . NB Treat inequalities as an 'equals'. except for negative numbers or fractions. Hence 8x > 16 Divide both sides by '8' x > 2 Similarly 8x < 16 x < 2
Solve the inequality and enter your solution as an inequality comparing the variable to the solution. -33+x<-33
To write and solve an absolute value inequality, start by expressing the inequality in the form |x| < a or |x| > a, where a is a positive number. For |x| < a, split it into two inequalities: -a < x < a. For |x| > a, split it into two separate inequalities: x < -a or x > a. Finally, solve each inequality to find the solution set and represent it using interval notation or a number line.
you cant with the information that you gave