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प्रश्न
Represent the solution of the following inequalities on the real number line:
1 + x ≥ 5x – 11
उत्तर
1 + x ≥ 5x – 11
12 ≥ 4x
3 ≥ x
The solution on number line is
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संबंधित प्रश्न
If the replacement set is the set of whole numbers, solve:
`7 - 3x >= - 1/2`
If the replacement set is the set of real numbers, solve:
– 4x ≥ – 16
For graph given alongside, write an inequation taking x as the variable:
If 5x – 3 ≤ 5 + 3x ≤ 4x + 2, express it as a ≤ x ≤ b and then state the values of a and b.
Solve for x in the following in-equation, if the replacement set is R;
7x + 11 > 16 - 3x
Solve for x in the following in-equation, if the replacement set is R;
3x + 25 < 8x - 10
Solve for x in the following in-equation, if the replacement set is R;
x + 7 ≥ 15 + 3x
Solve the following inequalities and graph their solution set
A = {x : 11x -5 ≥ 7x + 3, x ∈ R} and
B = {x : 18x - 9 ≥ 15 + 12x, x ∈ R}
Solve the following inequalities in the given universal set:
2x - 5 ≤ 5x + 4 < 11, where x ∈ I.
Find the greatest integer which is such that if 7 is added to its double, the resulting number becomes greater than three times the integer.
