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What else can I help you with?
When you divide both sides of any inequality by a negative number you need to what the inequality symbol?
Flip it around
When you multiply both sides of any inequality by a negative number you need to the inequality symbol?
When an Inequality expression is multiplied (or divided) by a negative number then the Inequality sign is reversed. Example : -9x < 18 : -x < 2 : x > -2........as both sides have been multiplied by -1.
What is the definition of a solution to an inequality?
any number that makes the inequality true
Is x equals 0 a mathematical sentence?
What do you mean by a "mathematical sentence"? In some practice in analysis (Calculus stuff), we call a statement a sentence if it looks like one or any combination of the following: "For all a in set A, condition P(a) is true/false" "There exist some (or unique) a in set A where P(a) is true/false" So in that practice, your statement is NOT a sentence, but if you phrase it "There exist a unique x in our set where x = 0 is true" or simply "There exist a unique element x where x = 0" It would be a sentence. BUT, I am pretty sure what I am talking about is not the same "mathematical sentence" as yours.
14 is less than twice the value of x?
The mathematical inequality that represents the relationship described is 14 < 2x. This inequality states that the value of 14 is less than twice the value of x. To solve for x, we can divide both sides of the inequality by 2 to isolate x, giving us x > 7. Therefore, any value of x greater than 7 will satisfy the given condition.
What is a mathematical sentence stating that one quantity is greater than or less than another?
A mathematical sentence stating that one quantity is greater or less than another is called an inequality. These are used with comparisons for a number of things, and can be helpful any time you measure two things.
When you divide both sides of any inequality by a negative number you need to what the inequality symbol?
Flip it around
What is the difference between a mathematical sentence and a mathematical statement?
A mathematical sentence is a specific type of mathematical statement that uses mathematical symbols and operations to express a relationship or equation, such as 2 + 3 = 5. A mathematical statement, on the other hand, is a broader term that encompasses any declarative sentence in mathematics, including theorems, definitions, and conjectures. In summary, all mathematical sentences are mathematical statements, but not all mathematical statements are necessarily mathematical sentences.
When you multiply both sides of any inequality by a negative number you need to do what to the inequality symbol?
You need to change it to the opposite direction; e.g 5 > 1; multiply both sides by -2 it becomes -10 < -2
What is the difference between a mathematical sentence and a mathematical phrase?
well a mathematical phrase has different answers then a sentence and a mathimatical phrase does not include sentence and Vice Versa :) Glad i could be a help!!
What number can be multiplied to any number?
it is any letter or mathematical symbol that represent a number or a set of number
How you'll get 3 from three zeros U can use any mathematical symbol?
0.11
Can Character data can contain any character or symbol intended for mathematical manipulation?
Yes
Y 3x plus 3 x 1000 y?
The browser used for posting questions on this site is mostly useless for mathematical questions since it strips out most symbols. It is, therefore, not possible to tell what the expression is nor where any equality (or inequality) symbol might be.
When you multiply both sides of any inequality by a negative number you need to the inequality symbol?
When an Inequality expression is multiplied (or divided) by a negative number then the Inequality sign is reversed. Example : -9x < 18 : -x < 2 : x > -2........as both sides have been multiplied by -1.
What is a mathematical symbol that reperesents a certain number?
I guess any variable counts (x, y, a, n).
What relation symbol should a number sentence have?
It can have any relation symbol - provided the relation is stated correctly.
