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OpenStudy (anonymous):
kk
OpenStudy (anonymous):
let's solve the first one...we can factor and simply write : 9(sec^2 A - tan^2 A)
OpenStudy (anonymous):
and you know sec^2 A = 1/cos^2 A ... ok?
OpenStudy (anonymous):
ya but y is 9 out of th ebracket
OpenStudy (anonymous):
i factored...for example we have 9a + 9b ... we can factor it and write : 9(a+b)
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OpenStudy (anonymous):
ya since 9 is common
OpenStudy (anonymous):
exactly :)
and sec^2 A = 1/cos^2A and as we have this:
\(\Large \color{Lime}{1 + \tan ^2 A = \frac{ 1 }{ \cos ^2 A }}\)
OpenStudy (anonymous):
we can substite 1/cos^2A or sec^A
got it?
OpenStudy (anonymous):
@plshelp9oup , are u confused?
OpenStudy (anonymous):
yupppp
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OpenStudy (anonymous):
@PFEH.1999
OpenStudy (anonymous):
you're confused?
ok ... why are u confused? what made u confused?
OpenStudy (anonymous):
@plshelp9oup , where are u?
OpenStudy (anonymous):
sry i have to go plz hurry up.
OpenStudy (anonymous):
i cant understand wat u told @PFEH.1999
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OpenStudy (anonymous):
ok...did you get this that we can factor and make 9(sec^2 A - tan^2 A ) ?
OpenStudy (anonymous):
hmm..
OpenStudy (anonymous):
and have u seen this formula?
\( \Large \color{Lime}{1 + \tan ^2 A = \frac{ 1 }{ \cos ^2 A }} \)
OpenStudy (anonymous):
ya
OpenStudy (anonymous):
so as 1/cos^2 A = you can write :
\( \Large \color{Green}{1 + \tan ^2 A = sec^2 A } \)
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OpenStudy (anonymous):
1/cos^2A = sec^2 A
OpenStudy (anonymous):
wht??
OpenStudy (anonymous):
i said you that 1/cos^2 A = sec^2 A so we substite it and we'll be able to find that.
OpenStudy (anonymous):
ya k
OpenStudy (anonymous):
\( \color{Orange}{9 \sec^2 A - 9\tan^2 A = 9(\sec^2 A - \tan^2 A) = 9((1 + \tan^2A) - \tan^2 A) = 9(1) = 9} \)
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OpenStudy (anonymous):
umm whhic question ru doin
OpenStudy (anonymous):
i am solving (i) (number one)
OpenStudy (anonymous):
okay
OpenStudy (anonymous):
got it?
OpenStudy (anonymous):
leave dis quesiton bro lets do (iii)
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OpenStudy (anonymous):
ya nd i got it ( i mean the (i) i understood
OpenStudy (anonymous):
ok,u can use the rule (a+b)(c-d) = ac + bc - ad - bd
:)
OpenStudy (anonymous):
wht is tht rule is it same asa (a+b)(a-b) ??
OpenStudy (anonymous):
u dere
OpenStudy (anonymous):
no i meant that you can use this to solve number three.
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OpenStudy (anonymous):
you can write number three in this way:
\[\sec A + \tan A - (secA)(sinA) - (tanA)(sinA)\]
OpenStudy (anonymous):
how did u do tht
OpenStudy (anonymous):
i used this:
(a+b)(c-d) = ac + bc - ad - bd
OpenStudy (anonymous):
this is an example which helps you
OpenStudy (anonymous):
wait hold a sec dis is wht i did
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OpenStudy (anonymous):
ok,what was your final answer?
OpenStudy (anonymous):
hold a sec plss
OpenStudy (anonymous):
i don't see anything..please attach it
OpenStudy (anonymous):
click the link
OpenStudy (anonymous):
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OpenStudy (anonymous):
plz just tell me ur final answer.
OpenStudy (anonymous):
the final answer is cos A
OpenStudy (anonymous):
@plshelp9oup , do u want to know how?
OpenStudy (anonymous):
i couldnt get it
OpenStudy (anonymous):
ya it is cos a but how did u get it
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OpenStudy (anonymous):
try continuing frn where i stopped
OpenStudy (anonymous):
well , i found
\( \sec A + \tan A - (secA)(sinA) - (tanA)(sinA) \)
but as (secA)(sinA) = sinA\sosA = tan A
so the expression would be:
\(\color{lime}{\sec A - (tanA)(sinA) }\)
OpenStudy (anonymous):
sos A???
OpenStudy (anonymous):
sos???
OpenStudy (anonymous):
you mean cos A?
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OpenStudy (anonymous):
no u wrote sos a
OpenStudy (anonymous):
oh sry ! i meant cos A
OpenStudy (anonymous):
(secA)(sinA) = sinA\cosA = tan A
OpenStudy (anonymous):
so we found \( \color{lime}{\sec A - (tanA)(sinA) } \)
but
\(\large (tanA)(sinA) = (\frac{ sinA }{ cosA })(sinA) = \frac{ \sin^2 A }{ cosA } \)
OpenStudy (anonymous):
and do u know sin^2A + cos^2A = 1 ?
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OpenStudy (anonymous):
@plshelp9oup
OpenStudy (anonymous):
you wait too much! what are u doing?
OpenStudy (anonymous):
umm sorry i was eating
OpenStudy (anonymous):
ok...i've to go..sry...i'll call one of my friends to continue helping u.
OpenStudy (anonymous):
@ganeshie8
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OpenStudy (anonymous):
gee thnx
ganeshie8 (ganeshie8):
looks most of them are already solved,
which problem are you working on right now ? :)