" 8.यदि "x^(2)+px+q" और "x^(2)+mx+n" का एक गुणवख्ड "(x+a)" है,तब टिद्ध कीजिए कि "a=(n-q)/(m-p)

if x+a is a factor of the polynomials x^(2)+px+q and x^(2)+mx+n prove that a=(n-q)/(m-p)

If x+a is a common factor of expression f(x)=x^(2)+px+q and g(x)=x^(2)+mx+n , show that a=(n-q)/(m-p) .

If x+a is a factor of x^2+px+q and x^2+mx+n , show that a= (n-q)/(m-p) ​ .

If (x+a) is a factor of the polynomials x^(2)+px+q=0 and x^(2)+mx+n=0 prove a=(n-q)/(m-p)

If f(x)= (x^2+px+4) and (x-3) is a factor of f(x) the what is the value of p? यदि f(x)= (x^2+px+4) तथा (x-3) ,f(x) का गुणनखण्ड है, तो p का मान क्या है?

यदि x+(1)/(x)=sqrt(3) है तब x^(3)+(1)/(x^(3)) का मान होगा -

If the equation x^(2)+px+q=0 and x^(2)+p'x+q'=0 have a common root show that it must be equal to (pq'-p'q)/(q-q') or (q-q')/(p'-p)

" If the function "f(x)=[[x^(2)+px+1,,x in Q],[px^(2)+2x+q,,x in Q]" is continuous at "x=1" and "x=2," then "(p+q)" is equal to "

If x ^(2) -3x+2 is a factor of x ^(4) -px ^(2) +q=0, then p+q=