`(a/btimesp/q)timesx/y=a/btimes(p/qtimesx/y)`

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.

The base B C of a A B C is bisected at the point (p ,q) & the equation to the side A B&A C are p x+q y=1 & q x+p y=1 . The equation of the median through A is: (p-2q)x+(q-2p)y+1=0 (p+q)(x+y)-2=0 (2p q-1)(p x+q y-1)=(p^2+q^2-1)(q x+p y-1) none of these

The pth and qth terms of an A.P. are x and y respectively. Prove that the sum of (p + q) terms is. (p+q)/(2)[x+y+(x-y)/(p-q)].

The pth and qth terms of an A.P. are x and y respectively. Prove that the sum of (p + q) terms is. (p+q)/(2)[x+y+(x-y)/(p-q)].

The point of injtersection of the line x/p+y/q=1 and x/q+y/p=1 lies on the line

If p^(th), q^(th) and r^(th) terms of G.P. are x,y,z respectively then write the value of x^(q-r) y^(r-p) z^(p-q).

The image of P(a,b) on the line y=-x is Q and the image of Q on the line y=x is 'R' find the mid-point of 'P' and 'R'

Let x and y be the positive real numbers such that log_x y=-(1)/(4) , then value of the expression log_x(xy^5)-log_y""((x^(2))/(sqrt(y))) is (p)/(q) then q is _____________. { where p , q in N and are coprime to each other }

If two distinct chords, drawn from the point (p, q) on the circle x^2+y^2=p x+q y (where p q!=q) are bisected by the x-axis, then p^2=q^2 (b) p^2=8q^2 p^2 8q^2

If two distinct chords, drawn from the point (p, q) on the circle x^2+y^2=p x+q y (where p q!=q) are bisected by the x-axis, then p^2=q^2 (b) p^2=8q^2 p^2 8q^2