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Let f(x) = (x+|x|)/x for x ne 0 and let f (0) = 0, Is f continuous at 0?

Let f:R rarr R be twice continuously differentiable.Let f(0)=f(1)=f'(0)=0 Then

Let phi:[0,1]rarr[0,1] be a continuous and one-one function.Let phi(0)=0,phi(1)=1,phi((1)/(2))=p and phi((1)/(4))=q then

Let phi:[0,1]->[0,1] be a continuous and one-one function. Let phi(0)=0,phi(1)=1,phi(1/2)=p and phi(1/4)=q then

Let S=(0.7)^(log_(0.49)((1)/(8)+(1)/(8^(2))+(1)/(8^(3))+...),

Let A={0, 1} and B={0, 1} then AtimesB =

let log_(0.3)x=-log_(3)5, then x is: