Advertisements
Advertisements
प्रश्न
Mark the correct alternative in each of the following:
The linear inequality representing the solution set given in 
पर्याय
\[\left| x \right|\]\[<\]5
\[\left| x \right|\]\[>\]5
\[\left| x \right|\]\[\geq\]5
\[\left| x \right|\]\[\leq\]5
उत्तर
As according to the graph,
\[x \text{ lies between }( - \infty , - 5] \text{ and } [5, \infty )\]
\[ \Rightarrow x \geq 5 \text{ or } x \leq - 5\]
\[ \Rightarrow \left| x \right| \geq 5\]
Hence, the correct option is (c).
APPEARS IN
संबंधित प्रश्न
Solve: 4x − 2 < 8, when x ∈ N
3x − 7 > x + 1
3x + 9 ≥ −x + 19
\[2\left( 3 - x \right) \geq \frac{x}{5} + 4\]
\[\frac{x}{5} < \frac{3x - 2}{4} - \frac{5x - 3}{5}\]
\[\frac{2\left( x - 1 \right)}{5} \leq \frac{3\left( 2 + x \right)}{7}\]
\[\frac{2x + 3}{4} - 3 < \frac{x - 4}{3} - 2\]
\[\frac{2x + 3}{5} - 2 < \frac{3\left( x - 2 \right)}{5}\]
\[x - 2 \leq \frac{5x + 8}{3}\]
\[\frac{x - 1}{x + 3} > 2\]
\[\frac{7x - 5}{8x + 3} > 4\]
2x + 6 ≥ 0, 4x − 7 < 0
Solve each of the following system of equations in R.
3x − 6 > 0, 2x − 5 > 0
Solve each of the following system of equations in R.
2x − 3 < 7, 2x > −4
Solve each of the following system of equations in R.
5x − 1 < 24, 5x + 1 > −24
Solve each of the following system of equations in R.
3x − 1 ≥ 5, x + 2 > −1
Solve each of the following system of equations in R.
\[0 < \frac{- x}{2} < 3\]
Solve \[\frac{1}{\left| x \right| - 3} < \frac{1}{2}\]
Solve \[1 \leq \left| x - 2 \right| \leq 3\]
Mark the correct alternative in each of the following:
Given that x, y and b are real numbers and x\[<\]y, b\[>\]0, then
Mark the correct alternative in each of the following:
If x is a real number and \[\left| x \right|\]\[<\]5, then
Mark the correct alternative in each of the following:
If x and a are real numbers such that a\[>\]0 and \\left| x \right|\]\[>\]a, then
Mark the correct alternative in each of the following:
The inequality representing the following graph is
Mark the correct alternative in each of the following:
If \[\left| x + 3 \right|\]\[\geq\]10, then
Solve the inequality, 3x – 5 < x + 7, when x is a whole number.
Solve for x, `(|x + 3| + x)/(x + 2) > 1`.
Solve the following system of inequalities:
`x/(2x + 1) ≥ 1/4, (6x)/(4x - 1) < 1/2`
If a < b and c < 0, then `a/c` ______ `b/c`.
Solve for x, the inequality given below.
`4/(x + 1) ≤ 3 ≤ 6/(x + 1)`, (x > 0)
If x < 5, then ______.
If x is a real number and |x| < 3, then ______.
If |x + 2| ≤ 9, then ______.
If `2/(x + 2) > 0`, then x ______ –2.
If – 2x + 1 ≥ 9, then x ______ – 4.
