The product of integral solution of the equation `|||x-1|-2|-1|=2` is `-lambda`, then find the value of `lambda`

if ._(1)mu_2 is 1.5, then find the value of lambda_1/lambda_2.

If x=-1 and x=(1)/(5) are solutions of the equations x^(2)+kx+lambda=0. Find the value of k and lambda

Let the number of solution of the equation sin x=x^(2)-4x+5be lambda. The general solution of the solution 1+tan((lambda^(2)-2 lambda+1)theta)+(2)/(1-tan((lambda^(2)+2 lambda+1)theta))=0

Let the number of solutions of the equations sinx =x^(2) - 4x +5 be lambda . The general solution of the equation 1+tan((lambda^(2) - 2lambda + 1)theta) + 2/(1-tan((lambda^(2) + 2lambda+1)theta)=0 is

If tan^(-1) (sqrt( 1 +x^(2)) -1)/x = lambda tan^(-1)x then the value of lambda is

alpha , beta are roots of the equation lambda(x^(2)-x)+x+5=0. If lambda_1 and lambda_2 are the two values of lambda for which the roots alpha , beta are connected b the relation (alpha )/(beta)+(beta)/(alpha)=4 , then the value of (lambda_1)/(lambda_2)+(lambda_2)/(lambda_1) is :

If alpha, beta are the roots of the equation lambda(x^(2)-x)+x+5=0 and if lambda_(1) and lambda_(2) are two values of lambda obtained from (alpha)/(beta)+(beta)/(alpha)=(4)/(5) , then (lambda_(1))/(lambda_(2)^(2))+(lambda_(2))/(lambda_(1)^(2)) equals

If the system of equation x+lambday+1=0,\ lambdax+y+1=0\ &\ x+y+lambda=0.\ is consistent the find the 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))