>
Exams
>
Mathematics
>
linear inequalities
>
the inequality 2x 1 3 3x 2 4 2 x 5 holds for x bel
Question:
The inequality
\(\frac{2x-1}{3}\geq\frac{3x-2}{4}-\frac{(2-x)}{5}\)
holds for x belonging to
KEAM - 2023
KEAM
Updated On:
Jun 10, 2024
R
(-∞,3]
(-∞,-3]∪[3,∞)
(-∞,2]
(-∞,2]∪[4,∞)
Hide Solution
Verified By Collegedunia
The Correct Option is
D
Solution and Explanation
The correct option is (D): (-∞,2]
Download Solution in PDF
Was this answer helpful?
0
0
Top Questions on linear inequalities
Solve the system of equations: \[ x + y = 5 \] \[ 2x - y = 4 \]
MHT CET - 2025
Mathematics
linear inequalities
View Solution
Solve the system of equations: \[ x + y = 10 \] \[ 3x - y = 5 \]
MHT CET - 2025
Mathematics
linear inequalities
View Solution
The sum of the ages of a father and his son is 60 years. The father is three times as old as the son. What is the son's age?
MHT CET - 2025
Mathematics
linear inequalities
View Solution
The solution set for the inequality
$ 13x - 5 \leq 15x + 4<7x + 12; x \in W $
COMEDK UGET - 2024
Mathematics
linear inequalities
View Solution
If \( AX = B \), where
\[ A = \begin{bmatrix} 1 & -1 & 1 \\ 2 & 1 & -3 \\ 1 & 1 & 1 \end{bmatrix}, \quad X = \begin{bmatrix} x \\ y \\ z \end{bmatrix}, \quad B = \begin{bmatrix} 4 \\ 0 \\ 2 \end{bmatrix}, \] then \( 2x + y - z \) is:
MHT CET - 2024
Mathematics
linear inequalities
View Solution
View More Questions
Questions Asked in KEAM exam
If
$ f(x) = \log 3 - \sin x $, $ y = f(f(x)) $, find $ y(0) $.
KEAM - 2025
Functions
View Solution
The inward electric flux through a closed surface is \( 6 \times 10^{-5} \) and the outward flux is \( 3 \times 10^{-5} \). Then the total charge enclosed is?
KEAM - 2025
Electrostatics
View Solution
The element that has the highest melting point in the 3d series is:
KEAM - 2025
d -and f -Block Elements
View Solution
A planet revolves around the sun with a time period 27 times that of planet B. Planet A is at \( x \) times the distance of planet B from the sun. Find the value of \( x \).
KEAM - 2025
Astronomy
View Solution
Find the limit:
\[ \lim_{x \to 0} \frac{\sin[x]}{[x]}, \text{ where } [x] \text{ represents greatest integer function} \]
KEAM - 2025
Continuity
View Solution
View More Questions