Prove the following identities
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
LHS. Hence proved.
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
= RHS. Hence proved.
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
Let
is in I quadrant, it is positive
.
Answer:
Given that
Similarly,
Given that
Given that lies in III Quadrant,
lies in II Quadrant
is positive
lies in I Quadrant, is positive
Answer:
lies in II Quadrant , is positive
lies in I Quadrant , is positive
lies in I Quadrant , is positive
Question 30:
lie in II quadrant such that find the value of
is acute, find
find the value of
Answer:
lie in II Quadrant,
likes in I Quadrant, lies in II Quadrant
find the value of
Answer:
show that
Answer:
Hence
Answer:
Answer:
Answer:
Answer:
Answer:
Answer:
… … … … … i)
… … … … … ii)
Dividing i) by ii) we get
ii) Squaring and adding
Answer:
LHS. Hence proved.
Answer:
Applying Componendo and Dividendo
Answer:
. Hence proved.
Answer:
Squaring and adding the two
Answer:
as its roots, then prove that:
Answer:
… … … … … i)
… … … … … ii)
are the roots of i) , then are the roots of ii)
Answer:
Squaring both sides