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Q: What is the inequality statement for -5 and -3 4 4?
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Related questions

Which inequality signs would make a true statement if it replaced the question mark in the following equation 3-5 -3?

3 - 5? - 3 Answer is >


What is an inequality for 5 and 3?

5≠3 5>3


What is the inequality x - 4 is less than 5?

That already IS the inequality.


Explain what happens when both sides of an inequality is multiplied by a negative number give an example to support your answer?

The direction of the inequality is reversed. Note that the if the inequality included "or equals" before, then it will after. 4 < 5 multiplied by -1 gives -4 > -5 5 >= 4 multiplied by -1 gives -5 <= -4


When do you flip the inequality sign?

You flip the inequality sign when you are dividing or multiplying both sides by a negative.You also flip the inequality sign when you "swap" the answers on both sides.The other time you flip the inequality sign is when raising both sides to a negative power. e.g. 5>4, but (5^-1)


What is the inequality for the statement negative six is less than negative five eighths?

-6 < -5/8


How do you know if a value is a solution for an inequality?

A number is called a "solution" for an inequality if, when you plug that number into the variable, the inequality becomes true. For example, 4 is a solution to the inequality "x + 5 < 10", because when you plug in 4 for x, you get "4 + 5 < 10", which is true. (4 plus 5 is 9, which is less than 10.) On the other hand, 6 is not a solution to the inequality "x + 5 < 10", because when you plug in 6 for x, you get "6 + 5 < 10", which is false. (6 plus 5 is 11, which isn't less than 10.)


What is the property for 4 6 5?

I suggest the property is inequality.


Is 2 a solution of the inequality 2x 5 9?

2 is a solution of the equation, but not if it's an inequality.


Why the inequality symbol must be reversed when both sides of an inequality are multiplied or divided by a negative number?

The inequality symbol shows wich side of the equation is greater than the other. When you multiply a positive number by a negative number you get a negative result ( for instance 4 x -2 = -8 ). 4 is larger than -8. If we multiply a negative number by a negative number we get a positive number. 1) -5 > -6 . -1 (-5) < -1(-6) . 5 < 6 this is a true statement 2) 5 > -6 . -1 (5) < -1 (-6) . -5 < 6 this is also true 3) 6 > 5 . -1 (6) < -1 (5) . -6 < - 5 this one works too


Can you show an inequality using both multiplication and addition properties of equalities?

14 ( > ) -13(2) -3 (


Consider the inequality x>2what are three numbers that c could be?

The answers 3, 4, and 5 could all be the variable.