Simplify the expression. (csc^2xsec^2x)/(sec^2x+csc^2x)
replace cosec x by 1/(sin x) and sec x by 1/(cos x) and then simplify u may get 1 as the final answer
Okay I did and got, (1/sin^2)(1/cos^2x) all over 1/cos^2x + 1/sin^2x
I get confused from there
@matricked What do I do from here?
= (1/sin^2)(1/cos^2x) / ( 1/cos^2x + 1/sin^2x ) = (1/sin^2)(1/cos^2x) / ( ( sin^2x + cos^2x )/ (cos^2x *sin^2x) ) = (1/sin^2)(1/cos^2x) * (cos^2x *sin^2x) / ( ( sin^2x + cos^2x ) ) =1 we know sin^2x + cos^2x = 1
On the second row, how did you get rid of the 1 over the denominators in 1/cos^2x+1/sin^2x?
Any help please?
1/cos^2x+1/sin^2 = ( sin^2x + cos^2x )/ (cos^2x sin^2x) ) [taking LCM and adding]
I'm still confused
It just looks like you made the denominator into the numerator and vice versa
can you calculate (1/2+ 1/3)
Yes, 5/6
did you ever gt in btwn like (3+2)/(3*2)
What?
does it looks like you made the denominator into the numerator and vice versa
similar steps are done for 1/cos^2x+1/sin^2x = ( sin^2x + cos^2x )/ (cos^2x sin^2x) )
No
OHHH, thank you
ok what abt solving 1/a + 1/b
I got it now, I finally understand now, I feel really dumb
you should ask if you don't understand
Join our real-time social learning platform and learn together with your friends!