1) [х]= -2 2) [х]=6 3) [-х]=6,7
Dear User,
You have provided three equations consisting of one variable, x. In each equation, the value of x is different. This can be a bit confusing, but don't worry, I am here to help you understand them.
Prompt Title
The different values of x in each equation suggest that they are unrelated to each other. Hence, there is no solution or relationship that can be established between them.
This can be better understood by solving each equation separately. So, let's begin!
[х]= -2
This equation has only one solution which is -2. This means that whatever value x holds, if [х] is equal to -2, then that value of x must be -2.
[х]=6
Similarly, this equation also has only one solution which is 6. This means that the value of x must be 6, if [х] is equal to 6.
[-х]=6,7
This equation has two solutions which are -6 and -7. This means that if [-х] is equal to 6, then the value of x can be either -6 or -7.
I hope this explanation has cleared your confusion. Just remember, each equation has a unique solution which can be found by plugging in the value of x within the brackets.
Relevant Category
Mathematics, Algebra, Equations
Tags
Algebra, Equations, Solutions, Variables, Math
Happy solving!
