Let `alpha,beta in N` be roots of the equation `x^(2)-70x+lambda=0` ,where `(lambda)/(2),(lambda)/(3)!in N` .If `lambda` assumes the minimum possible value,then `((sqrt(alpha-1)+sqrt(beta-1))(lambda+35))/(| alpha-beta|)` is equal to:

If alpha,beta be the roots of the equation 4x^(2)-16x+lambda=0 where lambda in R such that 1

If the quadratic equation x^(2)-36x+lambda=0 has roots alpha and beta such that alpha , beta in N and (lambda)/(5) cancel in Z and lambda assumes minimum possible value then (sqrt(alpha+2)sqrt(beta+2))/(|alpha-beta|) is equal to

If alpha and beta are the roots of the equation x^(2)+6x+lambda=0 and 3 alpha+2 beta=-20 ,then lambda=

If alpha,beta are the roots of the equation x^(2)-mx+n=0 the value of (1+a+a^(2))(1+beta+beta^(2)) is

If alpha and beta are the roots of the equation x^(2)-5 lambda x-lambda^(2)=0 and alpha^(2)+beta^(2)=27/4 ,then the value of lambda^(2) is

If x^2 - 70x lambda =0 have roots alpha , beta in N , (lambda)/2, (lambda)/3 notin N . Find minimum value of lambda

If alpha,beta be the roots of the equation lambda^(2)(x^(2)-x)+2 lambda x+3=0 and lambda_(1),lambda_(2) be the two values of lambda for which alpha and beta are connected by the relation (alpha)/(beta)+(beta)/(alpha)=(4)/(3), then find the equation whose roots are ((lambda_(1))^(2))/(lambda_(2)) and ((lambda_(2))^(2))/(lambda_(1))

If alpha,beta be the roots of the equation 4x^2-16x+lambda=0 , lambda in R such that 1

l' If alpha sim beta be the roots of the equation 4x^(2)-16x+lambda=0 where lambda in R such that 1