Question

Find p and q, if √3 −1√3 +1 = p + q√3.

Answer 1

Step-by-step explanation:

√3-1√3+1=p+q√3 , now take √3 common = √3(1-1)+1=p+q√3 = √3(0)+1 =p+q√3 = 1+√3(0) =p+q√3 = by comparing Lhs and Rhs , we get p=1 and q=0 .Hence proved

Answer 2

Answer:

Step-by-step explanation:

NOW AT FIRST WE WILL SOLVE THE RIGHT HAND SIDE:-

$\sqrt{3} -\sqrt{3} + 1$

1

NOW NEXT WE HAVE TO MAKE RIGHT HAND SIDE AND LEFT HAND SIDE LOOK SAME

SO, WATCH CAREFULLY I WILL ADD SOMETHING BUT FOR THAT THE MEANING OF THE EQUATION WILL NOT CHANGE

1 = p + qroot3

1 = 1  + 0root3

HENCE P=1 AND Q = 0