यदि `y= ax ^(5) +bx ^(4) +cx^(3) +dx^(3)+ ex+ g ,` तब सिद्ध कीजिये की
` (d^(4)y)/(dx^(4))=120 ax + 24b `

int ((ax^(3)+bx^(2)+c)/(x^(4) dx =

int(ax^(3)+bx^(2)+c)/(x^(4))dx=

If y = ax ^(4) + (b)/(x ^(3)), then (d ^(2) y)/( dx ^(2)) =

int(ax^(3)+cx)/(x^(4)+c^(2))dx

If y=ax^(5)+(b)/(x^(4))," then "(d^(2)y)/(dx^(2))=

If y=ax^(5)+(b)/(x^(4))," then "(d^(2)y)/(dx^(2))=

If 3/4, -5/2, 1/2 , -3 are the roots of ax^(4) + bx^(3) + cx^(2) + dx + e = 0 then the roots of ex^(4) + dx^(3) + cx^(2) + bx + d = 0 are

(d)/(dx)[(ax+b)(cx+d)]=

If -2, 5, 7, - 11 are the roots of ax^(4) + bx^(3) +cx^(2) + dx + e = 0 then the roots of ax^(4) - bx^(3) + cx^(2) - dx + e = 0 are