Mathematics
语言:中文
Language:English

current location:Mathematical operation > History of Inequality Computation > Answer
    Overview: 6 questions will be solved this time.Among them
           ☆6 inequalities

[ 1/6Inequality]
    Assignment:Find the solution set of inequality x+3 >= 1 .
    Question type: Inequality
    Solution:
    The inequality can be reduced to 1 inequality:
         x + 3 >= 1         (1)

    From inequality(1):
         x ≥ -2

    The final solution set is :

         x ≥ -2

[ 2/6Inequality]
    Assignment:Find the solution set of inequality -3+x >5 .
    Question type: Inequality
    Solution:
    The inequality can be reduced to 1 inequality:
        -3 + x >5         (1)

    From inequality(1):
         x > 8

    The final solution set is :

         x > 8

[ 3/6Inequality]
    Assignment:Find the solution set of inequality 3x >-2 .
    Question type: Inequality
    Solution:
    The inequality can be reduced to 1 inequality:
        3 * x > -2         (1)

    From inequality(1):
         x > -2/3

    The final solution set is :

         x > -2/3

[ 4/6Inequality]
    Assignment:Find the solution set of inequality -2x <-3 .
    Question type: Inequality
    Solution:
    The inequality can be reduced to 1 inequality:
        -2 * x < -3         (1)

    From inequality(1):
         x > 3/2

    The final solution set is :

         x > 3/2

[ 5/6Inequality]
    Assignment:Find the solution set of inequality -x+1 <4 .
    Question type: Inequality
    Solution:
    The inequality can be reduced to 1 inequality:
        -x + 1 <4         (1)

    From inequality(1):
         x > -3

    The final solution set is :

         x > -3

[ 6/6Inequality]
    Assignment:Find the solution set of inequality -x-1 >= 0 .
    Question type: Inequality
    Solution:
    The inequality can be reduced to 1 inequality:
        -x - 1 >= 0         (1)

    From inequality(1):
         x ≤ -1

    The final solution set is :

         x ≤ -1




Your problem has not been solved here? Please take a look at the  hot problems !


Return