The expr. boils down to :
(x2+15x+44)(x2+15x+56)+20
Now take x2+15 = t
(t+44)(t+56)+20
t2+100t+56*44+20
Now factorise the expr. and put back value of t ... and find the value
multliply (x+4) and (x+11);(x+7) and (x+8) separately,then u'll get x2+ 15x as common part..then simplify
The expr. boils down to :
(x2+15x+44)(x2+15x+56)+20
Now take x2+15 = t
(t+44)(t+56)+20
t2+100t+56*44+20
Now factorise the expr. and put back value of t ... and find the value
[(x+4)(x+11)][(x+7)(x+8)]+20=0
(x2+15x+44)((x2+15x+56)+20=0
take (x2+15x+44)=t
t(t+12)+20=0
t2+12t+20=0
t=-10 or -2
put (x2+15x+44)=-10 and (x2+15x+44)=-2 sepatrately to get the answer
reek,taking the whole part (x2+15x+44) as t will be more sensible for calculation simplification,wont it?[1]
I think Arka Halder's process is shorter ... so follow that Tapan ..
well guys
i hav been practisisng algebra frm TMH nd A DAS GUPTA....
do i need any other book as well??