False
True roots are the actual solutions to an equation, meaning they satisfy the equation when substituted back in. False roots, on the other hand, may arise from the algebraic manipulation of an equation but do not satisfy it when checked. For example, if an equation is manipulated incorrectly, it might yield a false root that does not hold true upon verification. In the context of polynomial equations, true roots correspond to the x-values where the polynomial crosses the x-axis, while false roots do not have this geometric interpretation.
False. Not that it's never true - squares like to satisfy the conditions of all quadrilaterals at once, so you'll always find an overlap there - but a rhombus does not need to have a right angle.
True
I assume you have inequalities that involve variables. If you replace the variable by some number, you will get an inequality that is either true or false. A value for the variable that results in a true statement is said to "satisfy" the inequality. For example, in: x + 3 > 10 If you replace x by 8, you get a true statement, since 11 is greater than 10; if you replace x by 7, you get a false statement, since 10 is not greater than 10. In this case, there are two inequalities; you have to find all numbers that satisfy both inequalities; in other words, that convert both inequalities into true statements.
Answer: no solution3x - 2 = 3x -53x - 3x - 2 = 3x - 3x - 5 (Subtract 3x from each side.)-2 = -5 Huh??When you are solving an equation, and the variable disappears, there are two possibilities:If you are left with a true statement (such as 2 = 2), then the equation is an identity, and any value of x will satisfy the equation. The number of solutions is infinite.If you are left with a false statement, as in this case, no value of x will satisfy the equation. There is no solution.
FALSE, always satisfy your customers. All the BOSS wants.
false
false
TRUE
Customers will choose a business regardless of good customer service.
False.
false
False.
No ; False
The statement, "not every walking or working surface can be a potential fall hazard," is false.
false
False.