Find the inequality which represents the shaded portion i...
Find the inequality which represents the shaded portion in the diagram
2x - y - 2 \(\geq\) 0
2x - y - 2 \(\leq\) 0
2x - y - 2 < 0
2x - y - 2 > 0
Correct answer is A
2x - y - 2 \(\geq\) 0 = y \(\leq\) 2x - 2
when x = 0, y = -2, when y = 0, x = 1
Similar Questions
In the diagram, PQ//RS, QU//PT and < PSR = 42o. Find angle x....
If sin x = 12/13, where 0° < x < 90°, find the value of 1 - cos\(^2\)x...
Factorize 4a2 - 12ab - C2 + 9b2...
What are the integer values of x which satisfy the inequality -1 < 3 -2x \(\leq\) 5? ...
The mean of 2 - t, 4 + t, 3 - 2t, 2 + t and t - 1 is...
If in the diagram, FG is parallel to KM, find the value of x ...
Determine the distance on the earth's surface between two town P (lat 60°N, Long 20°E) a...
Solve the equation: \(\frac{3}{[2(x - 2)]} - \frac{2}{[3(2 - x)]} = 0\)...