Advertisements
Advertisements
प्रश्न
Find the largest value of x for which 2(x – 1) ≤ 9 – x and x ∈ W.
उत्तर
2(x – 1) ≤ 9 – x
2x – 2 ≤ 9 – x
2x + x ≤ 9 + 2
3x ≤ 11
`x ≤ 11/3`
x ≤ 3.66
Since, x ∈ W, thus the required largest value of x is 3.
APPEARS IN
संबंधित प्रश्न
`-5x >= 15 => x >= -3`
Solve the inequation:
3 – 2x ≥ x – 12 given that x ∈ N.
If the replacement set is the set of real numbers, solve:
8 – 3x ≤ 20
For graph given alongside, write an inequation taking x as the variable:
Represent the solution of the following inequalities on the real number line:
2 – 3x > 7 – 5x
Solve for x in the following in equation, if the replacement set is N<10:
8 - 3x > 2
Solve for x in the following in-equation, if the replacement set is R;
3x + 2 ≤ 11
Find the solution set of the following inequalities and draw the graph of their solutions sets:
`|(x - 5)/(3)| < 6`
If a < b, then a – c < b – c
The value of x for the inequation 3x + 15 < 5x + 13, x ∈ Z is ______.