Three times two less than a number is greater than or equal to five times the number. Find all of the numbers that satisfy the given conditions.
Let n = a number. Choose the inequality that represents the given relationship.

3(2) – n>5n

3(2 – n) >5n

3n – 2 >5n

3(n – 2) >5n

Respuesta :

Your answer would be [tex]3(n-2) \geq 5n[/tex]

Inequality equation is used when the algebraic equation are compare using the greater than, less than or other inequality words. The inequality equation for the given condition is written as,

[tex]3(2-n)> 5n[/tex]

Thus option 2 is the correct option.

What is inequality equation?

Inequality equation is used when the algebraic equation are compare using the greater than, less than or other inequality words.

We have to find out the Three times two less than a number is greater than or equal to five times the number.

To make this inequality equation follow the steps.

Three times two less than a number. Thus we have to multiply the three with the two less than a number. The number is given in the question which is n. For this statement the equation,

[tex]3\times(n-2)[/tex]

[tex]3(2-n)[/tex]

Now this equation is greater than or equal to five times of the number. five times of the number means 5n. Thus the equation for this statement is,

[tex]3(2-n)\geq 5n[/tex]

Only for greater than we can rewrite the equation as,

[tex]3(2-n)> 5n[/tex]

Hence, the inequality equation for the given condition is written as,

[tex]3(2-n)> 5n[/tex]

Thus option 2 is the correct option.

For more about the inequality equation here;

https://brainly.com/question/11897796