please solve this question
Attachments:

Answers
Answered by
1
sin²a +[1/(1+tan²a)
Now from identity 1+tan²a= sec²a,
sin²a+(1/sec²a).....(from above identity)
as we know (1/sec a)= cos a so,
also, (1/sec²a) = cos a
So, sin²a+ cos² a= 1 ( identity sin²a+cos²a = 1)
1= Ans
hope this helps you
Now from identity 1+tan²a= sec²a,
sin²a+(1/sec²a).....(from above identity)
as we know (1/sec a)= cos a so,
also, (1/sec²a) = cos a
So, sin²a+ cos² a= 1 ( identity sin²a+cos²a = 1)
1= Ans
hope this helps you
Answered by
0
=sin²Ф+1/1+tan²Ф
=sin²Ф+1/sec²Ф (from identity 1+tan²Ф=sec²Ф)
=sin²Ф+cos²Ф (as 1/secФ=cosФ then 1/sec²Ф=cos²Ф)
=1 (from identity sin²Ф+cos²Ф=1)
:) Hope this helps!!!!!
=sin²Ф+1/sec²Ф (from identity 1+tan²Ф=sec²Ф)
=sin²Ф+cos²Ф (as 1/secФ=cosФ then 1/sec²Ф=cos²Ф)
=1 (from identity sin²Ф+cos²Ф=1)
:) Hope this helps!!!!!
Similar questions