(i)
If qcos O = P, find tan 0 - cot 0 in terms of p and q.
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Answer:
qcos o=p
then
cos o=p/q
then we can find the value of sin o
therefore
sin o=under root a (q square - p square)/q
then
tan o - cot o
sin o/cos o - cos o/sin o
(sin^2 o - cos^2 o)/cos o sin o
then put the value of sin o and cos o from above which is given
then would be answer
(q^2 - 2p^2)/p under root a (q square - p square)
or
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solition is in this pic
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