Last Updated On [03-11-2023]
Each of the four inequalities given below defines a region in the 
plane. One of these four regions does not have the following property. For any two points 
and 
in the region, the point 
is also in the region. The inequality defining this region is
a)
b)
c)
d)
Each of the four inequalities given below defines a region in the plane. One of these four regions does not have the following property. For any two points and in the region, the point is also in the region. The inequality defining this region is
a)
b)
c)
d)
Question ID - 55871 :-
Each of the four inequalities given below defines a region in the plane. One of these four regions does not have the following property. For any two points and in the region, the point is also in the region. The inequality defining this region is
a)
b)
c)
d)
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Each of the four inequalities given below defines a region in the |
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|
a) |
|
b) |
|
c) |
|
d) |
|
(c)
represents interior region of circle, where on taking any two points the midpoint of that segment will also lie inside that circle
and 
Which represents the interior region of a square with its sides 
and 
in which for any two points, their midpoint also lies inside the region
represents the exterior region of hyperbola in which we take two points (4, 3) and 
. Then their midpoint (4, 0) does not lie in the same region (as shown in the figure)
.png)
represents interior region of parabola in which for any two points, their midpoint also lies inside the region
Next Question :
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Which one of the following quantities does not have the unit of force per unit area |
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a) |
Stress |
b) |
Strain |
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c) |
Young’s modulus of elasticity |
d) |
Pressure |
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