`r (x) =3x -7`
`t (x) =3x + r (x)`
The function r and t are defined above. What is the value of `t (2)` ?

Let the functions g be defined as g(x)=-3x+6 . If g(6)=r , what is the value of g(r)?

What is the derivation of x^(3) w.r.t. x^(2) ?

f(x)=3x^(3)-5x^(2)-48x+80 If the zeros of function f defined above are represented by r, s, and t, what is the value of the sum r+s+t ?

Q.34 Q.34 Show that the roots r,s and t of the cubic Show that the roots r,s and t of the cubic x(x-2) (3x-7) 2, are real and positive. Also compute the value of tan-(r) + tan-(s) + tan (t) the value oftan ()+ tan(s)+ tan(0)

Consider the function f (x) and g (x), both defined from R to R f (x) = (x ^(3))/(2 )+1 -x int _(0)^(x) g (t) dt and g (x) =x - int _(0) ^(1) f (t) dt, then minimum value of f (x) is:

The function y = f(x) is defined by x=2t-|t|, y=t^2+|t|, t in R in the interval x in [-1,1] , then

Differentiate w.r.t. x the function : sin^3x + cos^6 x

The function y=f(x) is defined by x=2t-|t|,y=t^(2)+|t|,t in R in the interval x in[-1,1], then