If x^2-bx+c=(x+p)(x-q), then factorize x^2-bxy+cy^2. And please give your guide pdf if you have 1 with this question
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Step-by-step explanation:
Given x2 _ bx+c = (x+p)(x - q)
⇒ x2 _ bx + c = x2 + x(p – q) – pq
Comparing both (p – q) = –b and c = – pq
b = (q – p) and c = – pq
Consider, x2 – bxy+cy2
b = (q – p) and c = – pq
x2-bxy+cy2 => x2 – (p – q)xy – pqy2
= x2 – pxy + qxy – pqy2
= x(x – py) + qy(x – py)
= (x + qy)(x – py)
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Answered by
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Answer:
here is the answer down below
Step-by-step explanation:
Given : x2 – bx + c = (x + p) (x – q)
= x2 + px - qx - pq
= x2 + (p - q)x - pq
⇒ b = q - p , c = -pq
Thus, x2 – bxy + cy2 = x2 + (p - q)xy - pqy2
= x2 + pxy - qxy - pqy2
= x(x + py) - qy(x + py)
= (x + py)(x - qy)
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