If `g=t^(2/3)+\ 4t^(-1/2)` , what is the value of `g` when `t=64 ?` `(31)/2` (b) `(33)/2` (c) 16 (d) `(257)/(16)`

If g=t^(2/3)+\ 4t^(-1/2) , what is the value of g when t=64 ? ( a) (31)/2 (b) (33)/2 (c) 16 (d) (257)/(16)

If g(t)=1-4t^(2)," find "g^(')(1) .

If u=sin^(-1)(x-y),x=3t,y=4t^(3) , then what is the derivative of u with respect to t? (A) 3(1-t^2) (B) 3(1-t^2)^(-1/2) (C) 5(1-t^2)^(-1/2) (D) 5(1-t^2)

If x=t^(2)andy=t^(3) , then (d^(2)y)/(dx^(2)) is equal to: a) (3)/(2) b) (3)/(2)t c) (3)/(2t) d) (3)/(4t)

Find the derivative of the function g(t) = ((t-2)/(2t+1)) .

The least value of g(t) = 8t- t^(4) on [-2, 1] is

If g(t) = 1- 4t^2 , find g’(1).

{ ( 33 ) 2 − ( 31 ) 2 } 5 7 = (a)64 (b) 16 (c)32 (d) 4

{ ( 33 )^ 2 − ( 31 )^ 2 } ^(5/7) = (a)64 (b) 16 (c)32 (d) 4

If f(t)=t^(2)+2 and g(t)= (1//t) +2 , then for t=2, f[g(t)] -g[f(t)]= ?