यदि फलन `f(x) = 9x^(4) + 12x^(3) - 36x^(2) + 25, x in R` के स्थानीय निन्मतम तथा स्थानीय उच्चतम बिन्दुओ के समुच्चय क्रमश: `S_(1)` तथा `S_(2)` है तो

If 3x^(4)-27x^(3)+36x^(2)-5=0 then s_(1)+s_(2)=

Minimum value of f(x)=4x^(3)-12x^(2)-36x is

f(x)=x^(3)-9x^(2)+36x+2 is increasing in

Minimum value of f(x)=6x^(3) -9x^(2)-36x+24 is

यदि A= -(2x+3) , B= -3(x-2) तथा C=-2x+7 है। तब K का मान ज्ञात करो, यदि (A+B+C)=Kx

If S_(1) and S_(2) are respectively the sets of local minimum and local maximum point of the function, f(x)=9x^(4)+12x^(3)-36x^(2)+25, x in R , then (a) S_(1)={-2}:S_(2)={0,1} (b) S_(1)={-2,0}:S_(2)={1} (c) S_(1)={-2,1}:S_(2)={0} (d) S_(1)={-1}:S_(2)={0,2}