The function `y=a log|x|+b x^(2)+x` has two extreme values for `x=-1` and x=2. Find the values of a and b.

The function y=a log x+bx^(2)+x has extreme values at x=1 and x=2. Find a and b.

The function y=a log x+bx^(2)+x has extreme values at x=1,2 .Find a and b

The function y=alogx+b x^2+x has extreme values at x=1 and x=2 . Find a and b .

The function y=alogx+b x^2+x has extreme values at x=1 and x=2 . Find a and b .

If y= a log x+bx^(2)+x has its extreme values at x = -1 and x = 2, then :

The function y=alogx+bx^2+x has extreme values at x=1,2.Find a and b

If y=a log x +bx^(2)+x has its exteme values at x=-1 and x=2, then find a and b.

If the function y = m log x + nx^(2) +x has its critcal points at x = -1 and x =2 then the values of m and n respectively are

If y = a log x + bx^2 + x has its extreme values at x = -1 and x = 2, then find a and b.