$If, \frac{(a+b)}{\sqrt{ab}}=\frac{2}{1}, \ then\ the\ value\ of \ (a-b)\ is\ equal\ to $
$If, \frac{(a+b)}{\sqrt{ab}}=\frac{2}{1}, \ then\ the\ value\ of \ (a-b)\ is\ equal\ to $
1). 1
2). 0
3). -1
4). 2
SSC CGL Books
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Other Questions
1. What is the slope of the line perpendicular to the line passing through the points (6,3) and (2,7)?
2. The line passing through the point (5,a) and point (4,3) is perpendicular to the line x - 6y = 8. What is the value of 'a'?
3. If 4x + 3y = 11 and 3x + 2y = 8, then (x,y) is
4. What is the reflection of the point (-0.5, 6) in the x-axis?
5. A(7,-8) and C(1,4) are vertices of a square ABCD. Find equation of diagonal BD?
6. The point P(3,2) divides the segment joining the points (x,0) and (0,y) in the ratio 1:3. Find x and y?
7. If x - 2y = 2 and 3x + y = 20, then the value of (x,y) is
8. Point Q(-1,b) is the midpoint of segment EF. Co-ordinates of point E are (-4,a) and point F are (2,0). What is the value of a and b?
9. The point Q(a,b) is first reflected in y-axis to Q1 and Q1 is reflected in x-axis to (6,2). The coordinates of point Q are
10. What is the distance between the points (4,8) and (2,0)?