can you check my work please i having trouble with a minus sign here, trying to proof the derivative of sec at point a,
@Preetha @Zarkon :D
@jim_thompson5910 can you spare a minute friend :D
I don't know how you got line 3
hmm let me see
hmm you mean the identity of cos a - cos b
i used that identity
oh ok, I see now
@iambatman can you spare a minute friend
so where are you stuck exactly?
well the answer should be tan(a)*sec(a)
no minus sign
im dont know how to get rid of that minus sign
ok let me look it over once more
hehe ok
ok the issue is how you applied the trig identity
this is what you should have cos(x) - cos(y) = -2*sin[ (x+y)/2 ]*sin[ (x-y)/2 ] cos(a) - cos(x) = -2*sin[ (a+x)/2 ]*sin[ (a-x)/2 ] cos(a) - cos(a+h) = -2*sin[ (a+a+h)/2 ]*sin[ (a-(a+h))/2 ] cos(a) - cos(a+h) = -2*sin[ (a+a+h)/2 ]*sin[ (a-a-h)/2 ] cos(a) - cos(a+h) = -2*sin[ (2a+h)/2 ]*sin[ -h/2 ] cos(a) - cos(a+h) = -2*sin[ (2a+h)/2 ]*(-sin[ h/2 ]) cos(a) - cos(a+h) = 2*sin[ (2a+h)/2 ]*sin[ h/2 ]
ohhh thank, thank my friend :DDD!!!! ,
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