Let `f(1)=-2a n df^(prime)(x)geq4. 2for1lt=xlt=6.` The smallest possible value of `f(6)` is 9 (b) 12 (c) 15 (d) 19

Let f(1)=-2, f'(x) ge4.2 for 1le x le6 . The smallest possible value of f(6)-16 is ……..

Let f(1)=-2, f'(x) ge4.2 for 1le x le6 . The smallest possible value of f(6)-16 is ……..

Let f(1)=-2 and f'(x)>=4.2 for 1<=x<=6 The smallest possible value of f(6) is 9(b)12 (c) 15 (d) 19

Let f(1)= -2 and f'(x ) ge 4.2 for 1 le x le 6 . The possible value of /(6) lies in the interval:

Let f be a function such that f(1)=10 and f'(x) ge 2 for 1 le x lt 4 . How small can f(4) possible be ? a)8 b)12 c)16 d)10

Let f be differentiable for all x , If f(1)=-2a n df^(prime)(x)geq2 for all x in [1,6], then find the range of values of f(6)dot

Let f be differentiable for all x , If f(1)=-2a n df^(prime)(x)geq2 for all x in [1,6], then find the range of values of f(6)dot

Let f be differentiable for all x , If f(1)=-2a n df^(prime)(x)geq2 for all x in [1,6], then find the range of values of f(6)dot

Let f be differentiable for all x , If f(1)=-2a n df^(prime)(x)geq2 for all x in [1,6], then find the range of values of f(b)dot

Let f(x) be a polynomial of degree 3 such that f(3)=1,f^(prime)(3)=-1,f^(3)=0,a n df^(3)=12. Then the value of f^(prime)(1) is 12 (b) 23 (c) -13 (d) none of these