The common region represented by `xle4,x-yge0,3x+yge3` lies fully in
a) first quadrant b) first and second quadrants c) Third quadrant d) first and fourth quadrants

A point whose abscissa is -3 and ordinate 2 lies in First quadrant (b) Second quadrant Third quadrant (d) Fourth quadrant

A point whose abscissa and ordinate are 2 and -5 respectively,lies in First quadrant (b) Secend quadrant Third quadrant (d) Fourth quadrant

The graph of the curve x^(2)+y^(2)-2xy-8x-8y+32=0 falls wholly in the first quadrant (b) second quadrant third quadrant ( d ) none of these

The solution set of the inequations xle4,x-yge0,3x+yge0

From the point (2,2) tangent are drawn to the hyperbola (x^(2))/(16)-(y^(2))/(9)=1. Then the point of contact lies in the first quadrant (b) second quadrant third quadrant (d) fourth quadrant

Points (-4,0) and (7,0) lie on x-a xi s (b) y-a xi s in first quadrant (d) In second quadrant

If |sin x+cos x|=|sin x|+|cos x| then x lies in 1) 1st quadrant only 2) 1st and 3rd quadrant only 3) 2nd and 4th quadrant only 4) 3rd and 4th quadrant only

The abscissa of a point is positive in the First and Second quadrant (b) Second and Third quadrant Third and Fourth quadrant (d) Fourth and First quadrant

Point P (4, 3) is in the first quadrant. Find the coordinate of the point Q, opposite to P in fourth quadrant.