If `ax^(2)-bx=ay^(2)+by`, then `(a)/(b)=`

2 (ax+by)^(2)-(bx+ay)^(2)

(ax+by)^(2)+(bx-ay)^(2)

(ax+by)^(2)-(ay+bx)^(2)

Divide ax^2-ay^2 by ax+ay

If ax+by=6, bx-ay=2and x^(2)+y^(2)=4 then what is (a^(2)+b^(2)) ?

The image of the pair of lines represented by ax^(2)+2hxy+by^(2)=0 by the line mirror y=0 is ax^(2)-2hxy-by^(2)=0bx^(2)-2hxy+ay^(2)=0bx^(2)+2hxy+ay^(2)=0ax^(2)-2hxy+by^(2)=0

Factorise: ax ^(2) + by^(2) + bx^(2) + ay^(2)

If ax + by = a^(2)-b^(2) and bx + ay = 0, find the value of x + y .

If (1)/((a^(2)-bx)(b^(2)-ax))=(A)/(a^(2)-bx)+(B)/(b^(2)-bx) , then the value of A and B respectively would be _________.