`P square Q=P+2Q` for all integers P and Q
`{:("Quantity A","Quantity B"),(11 square5, 5square 11):}`

0ltpltqltr {:("Quantity A","Quantity B"),(p+q,q+r):}

If p = m xx t and q = n xx t , then (p)/(q) = (square )/( square)

0ltpltqltr {:("Quantity A",,"Quantity B"),({:(" "q-p),(" +q"),(" "bar(2q-p)):},"(?)",{:(r-q),(" -q"),(bar(r-2q)):}):}

{:("Column A","p and q are two postive integers and p/q = 7.5" ,"Column B"),("q", ,"15"):}

(p, q) is point such that p and q are integers, p ge 50 and the equation px^(2)+qx+1=0 has real roots. Square of the least distance of the point from the origin is

What is the condition that is to be satisfied for the identify (P +Q) (P-Q) = P^(2) - Q^(2) to be true for any two square matrices P and Q?

The graph shows a linear relation between variable y and x. Consider two quantities p and q defined by the equations. p=y/x q=(y-b)/x As x changes from zero to a, which of the following statements are correct according to the graph? A. Quantity p increases and q decrease. B. Quantity p decrease and q increases C. Quantity p decreases and q remain constant D. Quantity p increases and q remain constant.

OPQR is square ('O' being origin and M,N are middle points of sides PQ, QR respectively and the ratio of areas of square and triangle OMN is p/q (where P,q are relatively prime ) then P-q is

q,2q, 3q and 4q charges are placed at the four corners A,B,C and D of a square. The field at the centre P of the square has the direction parallel to