`L e tf(x)={x+lambda, x<1 2x-3, xgeq1` if `lim_(x->1) f(x)` exist, then find value of `lambda`

The area enclosed by y=x^(3) , its normal at (1,1) and x - axis is lambda , then find the value of 4 lambda = ?

If f(x)=(ax^(2)+2(a+1)x+9a+4)/((-a)x^(2)+(-3+2a)x-a) is always negative and the range of values of a is a in((lambda)/(4),oo), then find value of lambda

If x=a cos nt-b sin nt and (d^(2)x)/(dt^(2))=lambda x then find the value of lambda.

If f(x)=lambda|sin x|+lambda^(2)|cos x|+g(lambda) has a period =(pi)/(2) then find the value of lambda

If f(x)=lambda|sinx|+lambda^2|cosx|+g(lambda) has a period = pi/2 then find the value of lambda

If f(x)=lambda|sinx|+lambda^2|cosx|+g(lambda) has a period = pi/2 then find the value of lambda

If f(x)=lambda|sinx|+lambda^2|cosx|+g(lambda) has a period = pi/2 then find the value of lambda

if f(x) ={underset( cos x " "x ge 0)((x+lambda)^(2) " " x lt 0). find possible values of lambda such that f(x) has local maxima at x=0

f(x)={{:(,[x]+[-x], x ne 0),(,lambda,x=0):} Find the value of lambda , f is continuous at x=0?

f(x) ={{:([x]+[-x], "when" , x ne 2),(lambda, "when", x =2):} , If f(x) is continous at x=2, the value of lambda will be: